← Anthropic Interview Insights
My first instinct was a plain sorted list and I started coding that up before catching myself.
Start by clarifying requirements and edge cases, then propose a data structure that efficiently supports the three operations: adding grants, spending credits (soonest-to-expire first), and querying balance with expiration cleanup. Implement the solution with a priority queue or sorted structure, ensuring that expired grants are removed before any spend or balance check, and analyze the time complexity of each operation.
Pro tip: Demonstrate foresight by discussing how to handle concurrent access and persistence, and mention that using a min-heap keyed by expiration time gives O(log n) insertion and O(1) amortized expiration cleanup, which is optimal for this use case.
Ask questions to confirm assumptions: Are grants added with an expiration timestamp? Should spending consume partial grants? What happens if spending exceeds available credits? How to handle concurrent operations?
Select a min-heap (priority queue) ordered by expiration time to efficiently retrieve the soonest-to-expire grant. Optionally, maintain a separate total balance for O(1) queries, updating it on add, spend, and expiration.
For addGrant: insert into heap and update balance. For spend: first remove expired grants from heap top, then consume credits from the heap in order, updating balance. For getBalance: remove expired grants, then return balance.
Discuss time complexity: addGrant O(log n), spend O(k log n) where k is number of grants consumed, getBalance O(m log n) where m is number of expired grants removed. Mention that amortized cost of expiration cleanup is O(log n) per grant.
Consider concurrency (locks or atomic operations), persistence (database or append-only log), and edge cases like spending more than available, grants with same expiration, and clock skew.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.