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Coinbase·Software Engineer·Technical Phone Screen·Intermediate

Intermediate
Apr 2026

Summary

Coinbase software engineer interview with a follow-up coding question building on a key-value store from a previous round. Pretty focused on data structures and knowing when to reach for the right one.

Questions Asked (1)

Q1

You have a key-value store where every operation on a key increments a counter for that key. Given that setup, return the top N keys ranked by their operation count, highest first.

Algorithms & Data Structures
Author's notes

This is a continuation of a prior question so you're already sitting with a working key-value store implementation.

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AI HintsAI Generated

Suggested Approach

Clarify requirements first: whether the top N keys are needed in real-time after each operation or as a batch query, and whether N is fixed or varies. Then propose a data structure that maintains counts and supports efficient top-N retrieval, such as a hash map combined with a heap or a balanced BST. Discuss trade-offs between update and query costs, and consider scalability for high-frequency operations.

Pro tip: Mention that you would use a min-heap of size N to track the top N keys, which gives O(log N) updates and O(1) retrieval of the top N, but note that if N is large or queries are frequent, a different structure like a Fenwick tree over counts might be better. Also, bring up concurrency: in a high-throughput system like Coinbase's, you'd need thread-safe counters or sharded data structures.

1. Clarify Requirements

Ask whether the top N keys are needed after every operation (real-time) or only when queried, and whether N is fixed or can change. Also clarify if the store is distributed and if operations are concurrent.

2. Choose Data Structures

Propose a hash map to store key-count pairs for O(1) updates. For top-N retrieval, consider a min-heap of size N (for real-time) or sorting the counts (for batch). Discuss alternatives like a balanced BST or a Fenwick tree if counts are bounded.

3. Analyze Trade-offs

Compare time and space complexity: heap gives O(log N) per update and O(1) to get top N, but requires maintaining heap on each increment. Sorting gives O(K log K) per query but O(1) updates. Discuss which fits the use case.

4. Handle Edge Cases and Scalability

Address ties in counts, keys with zero operations, and dynamic N. For large scale, discuss sharding, approximate algorithms (e.g., count-min sketch), or caching top N with periodic refresh.

5. Conclude with a Recommendation

Summarize the best approach based on clarified requirements, and mention potential optimizations like lazy updates or batch processing.

Key Points to Mention

  • Hash map for O(1) counter updates
  • Min-heap of size N for efficient top-N retrieval
  • Time complexity: O(log N) per update, O(1) to get top N
  • Trade-offs between real-time and batch processing
  • Handling ties and dynamic N
  • Scalability considerations: sharding, concurrency, approximate algorithms

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.