I started with the hash set approach because it felt obvious, track each tuple you've seen and reject on collision.
Start by clarifying the scale and constraints (e.g., total possible combinations, generation rate). Then propose a strategy that balances memory usage and collision probability, such as using a hash set for exact tracking or a deterministic permutation for guaranteed uniqueness. Finally, discuss trade-offs and scalability, including distributed generation considerations.
Pro tip: Mention that if the total number of combinations is known and manageable, you can pre-generate all combinations and shuffle them, then assign sequentially—this guarantees uniqueness with O(1) lookup and no collision checks. For very large sets, consider using a Bloom filter with a secondary exact check to reduce memory overhead.
Ask about the total number of possible combinations, the expected size of the generated set, and whether generation is centralized or distributed. This determines the appropriate strategy.
Compare approaches: exact tracking with a hash set, deterministic generation via permutation, or probabilistic methods like Bloom filters. Discuss memory and time complexity for each.
If generation is distributed, propose using a centralized database with unique constraints, or partitioning the combination space to avoid collisions. Consider using a deterministic algorithm with a seed to ensure reproducibility.
Discuss handling of collisions (e.g., retry with a new random value), exhaustion of the combination space, and persistence of generated NFTs to avoid duplicates across sessions.
Conclude with a recommended approach based on the constraints, highlighting trade-offs between memory, speed, and complexity.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.