I started with cosine similarity because it felt safer than Pearson and I could explain it faster under pressure.
Start by framing the problem as a user-based collaborative filtering task, then systematically address similarity metric, neighbor selection, and efficient data structures. Emphasize how sparsity impacts each choice and propose practical solutions like shrinkage and approximate nearest neighbor search.
Pro tip: Mention that in production systems like LinkedIn, you'd likely combine kNN with matrix factorization or use approximate methods (e.g., LSH, HNSW) to handle scale, and always validate offline with ranking metrics like NDCG.
Clarify that you're predicting a missing rating for a target user-movie pair using user-based kNN: find similar users who rated the movie, then aggregate their ratings.
Select a metric robust to sparsity, such as cosine similarity on mean-centered ratings or Pearson correlation. Discuss handling missing values and significance weighting.
Decide on k (e.g., 20-50) and consider only users who rated the target movie. Optionally use a similarity threshold or weighted voting to reduce noise.
Predict the rating as a weighted average of neighbor ratings, using similarities as weights. Optionally adjust for user rating bias (e.g., add target user's mean rating).
Store ratings in a sparse matrix (CSR/CSC) for fast access. Precompute user-user similarities or use approximate nearest neighbor indexes (e.g., LSH, HNSW) to avoid O(n^2) computation.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.