The problem sounds manageable until you sit with the phase boundary.
Clarify the two-phase deduplication rule and edge cases (e.g., X=0, empty shelves, duplicate titles within a shelf). Then propose an efficient algorithm using a global set for the first X positions and a local set per shelf for positions beyond X, iterating through shelves and titles while preserving order. Analyze time and space complexity, and discuss potential optimizations or trade-offs.
Pro tip: Emphasize that the global set only needs to track titles from the first X positions of previous shelves, not all titles, which reduces memory and aligns with the 'visible region' concept. Also, consider streaming or lazy evaluation for large datasets, as Netflix deals with massive scale.
Restate the problem in your own words to ensure understanding, and ask clarifying questions about X (e.g., can it be 0 or negative?), shelf sizes, and whether titles can repeat within a shelf. Discuss edge cases like empty shelves or X larger than shelf length.
Propose using a global set to track titles seen in the first X positions of all previous shelves, and a local set per shelf for titles seen beyond position X. Iterate through each shelf, maintaining a position counter, and for each title decide whether to include it based on the phase.
State the time complexity O(total titles) and space complexity O(total unique titles in first X positions + max shelf size). Discuss potential optimizations like early termination if X is small, or using a Bloom filter for approximate deduplication if memory is constrained.
If relevant, discuss how this algorithm scales in a distributed environment, e.g., processing shelves in parallel with shared state, or using a streaming approach to handle large datasets without loading everything into memory.
Walk through a concrete example to validate the algorithm, showing how the global and local sets evolve. Mention unit tests for edge cases and performance testing for large inputs.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.