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I started with a hash map for counts and a sorted structure on top, which is fine, but I didn't think carefully enough about which direction to optimize before I started talking.
Start by clarifying requirements and constraints, then present a baseline solution using a hash map for frequencies and a heap for topK. Contrast read-heavy and write-heavy workloads by proposing different data structures and analyzing time/space trade-offs, emphasizing how the choice depends on operation frequency and latency requirements.
Pro tip: Demonstrate awareness of real-world constraints like memory limits and concurrency by mentioning approximate algorithms (e.g., Count-Min Sketch) for write-heavy scenarios, and highlight that topK can be maintained incrementally to avoid recomputation.
Ask about data volume, key cardinality, latency requirements, and whether exact or approximate results are acceptable. Confirm if topK is called frequently or rarely.
Describe a simple approach: a hash map for frequencies and a min-heap of size k for topK, rebuilt or updated on demand. Analyze its time and space complexity.
Assume topK is called often. Maintain a sorted structure (e.g., balanced BST or sorted list) of top K elements, updating it on each record. Discuss trade-offs in update cost vs. query speed.
Assume record is called frequently. Use a hash map for frequencies and defer topK computation, or use approximate structures like Count-Min Sketch with a heap for topK. Discuss trade-offs in accuracy and memory.
Compare the approaches in terms of time/space complexity, accuracy, and suitability for different workloads. Mention concurrency and scalability considerations.
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