The merge-style two-pointer approach clicked pretty quickly but I fumbled the tie-handling part for longer than I'd like to admit.
Start by clarifying the dataset sizes, memory constraints, and whether the join is in-memory or distributed. Then propose a hash join: build a hash map on the smaller dataset keyed by the join column, and probe with the larger dataset, emitting all matches for one-to-many. Finally, analyze time and space complexity, noting the trade-offs and possible optimizations.
Pro tip: Mention that if the smaller dataset doesn't fit in memory, you can partition both datasets by the join key (e.g., using hash partitioning) and perform the join partition-by-partition, which is how distributed systems like Spark handle skew.
Ask about dataset sizes, memory limits, whether the join is in-memory or distributed, and if the output should be sorted or streamed. This shows you consider practical constraints before diving into code.
Propose a hash join: build a hash map on the smaller dataset keyed by the join column, mapping each key to a list of rows. Then probe with the larger dataset, iterating over matches for each key.
When building the hash map, store a list of rows for each key (or use a multimap). During probing, for each row in the larger dataset, look up the key and emit a combined row for each matching row in the list.
Time: O(N + M) average case, where N and M are the sizes of the two datasets, assuming hash map operations are O(1). Space: O(N) for the hash map, where N is the size of the smaller dataset. Mention worst-case O(N*M) if many duplicates and no hash map, but hash join avoids that.
Compare with sort-merge join (O(N log N + M log M) time, O(1) extra space if in-place) and nested loop join (O(N*M) time). Mention handling data skew, memory limits, and distributed joins if applicable.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.