The base problem was a graph traversal thing, BFS to find connected nodes.
Start by clarifying the problem: model the social network as a graph where users are nodes and friendships are edges. For the basic case, represent friendships as an adjacency list and simply return the list of neighbors for the given user. For the follow-up, discuss how to handle deletions efficiently, considering data structures like hash sets for O(1) removals and the trade-offs between adjacency lists and matrices.
Pro tip: Demonstrate awareness of real-world constraints: mention that in a large-scale system like Google's, you'd likely use a distributed graph store or a sharded adjacency list, and discuss consistency models for unfriending (e.g., eventual vs. strong consistency).
Ask whether the graph is directed or undirected, whether friendships are mutual, and what the expected scale is (number of users, average friends). Clarify if the friend list needs to be sorted or if any order is acceptable.
For the basic case, propose an adjacency list (e.g., hash map from user ID to a list/set of friend IDs) as it's space-efficient for sparse graphs. Mention that an adjacency matrix is possible but inefficient for large, sparse networks.
Describe the algorithm: look up the user in the hash map and return the associated collection of friends. Analyze time complexity: O(1) average lookup plus O(d) to return the list, where d is the degree (number of friends).
Explain that with an adjacency list using sets for friend lists, unfriending is O(1) on average: remove each user from the other's set. Discuss the need to update both sides if friendships are mutual, and consider concurrency issues in a distributed setting.
Mention that for a massive social network, a single machine may not suffice; propose sharding by user ID, using a distributed graph database, or caching friend lists. Discuss trade-offs between read and write performance, and consistency models for unfriending.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.