Started fine, passed the first few test cases, then the last two revealed a whole new constraint: deductions had to happen in end-time order.
Start by clarifying the requirements: what constitutes a transaction, how credits are allocated and deducted, and what the follow-up means by 'end-time order'. Then design a data structure that supports efficient tracking and deduction, and discuss how to adapt it to process deductions in end-time order, considering trade-offs between time and space complexity.
Pro tip: Demonstrate awareness of real-world constraints: mention that in production systems, you'd need to handle concurrency, idempotency, and audit trails, and that the choice of data structure depends on the read/write patterns and scale.
Ask questions to understand the transaction model: are credits allocated per user or globally? What are the fields of a transaction (e.g., start time, end time, amount)? What does 'deduct credits' mean in terms of ordering and validity? Confirm the follow-up: process deductions in end-time order.
Propose a data structure to store transactions, such as a list or a priority queue keyed by end time. Outline operations: add transaction, deduct credits (possibly checking available balance), and process deductions in end-time order.
Explain how to track and deduct credits as transactions arrive. For example, maintain a running balance and a list of active transactions; when deducting, iterate through transactions and subtract credits, ensuring no negative balance.
Modify the approach to process deductions in end-time order. Use a min-heap (priority queue) ordered by end time, or sort transactions by end time before processing. Discuss how this affects time complexity and whether online processing is required.
Compare approaches: sorting vs. heap for end-time order, and discuss time/space complexity. Cover edge cases: insufficient credits, overlapping transactions, zero or negative credits, and concurrent access.
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