Took me a beat to realize this is just a graph reachability problem.
Model the navigation records as a directed graph where URLs are nodes and each record is a directed edge from source to destination. Then use a graph traversal algorithm (BFS or DFS) starting from the source URL to determine if the destination URL is reachable. Discuss trade-offs between BFS and DFS, and consider edge cases like cycles and disconnected components.
Pro tip: Clarify upfront whether the graph is static or dynamic, and whether you need to handle multiple queries efficiently. Mentioning that you'd preprocess the graph (e.g., build an adjacency list) for repeated queries shows you think about scalability.
Ask about the size of the data, whether the graph is directed, if there are cycles, and if multiple queries will be made. Confirm the expected input/output format.
Represent each unique URL as a node and each navigation record as a directed edge from source to destination. Build an adjacency list for efficient traversal.
Select BFS or DFS based on requirements. BFS finds the shortest path in terms of edges, while DFS uses less memory for deep graphs. Both can determine reachability.
Traverse from the source URL, keeping track of visited nodes to avoid infinite loops in cyclic graphs. Return true if the destination is reached, false otherwise.
State time and space complexity: O(V+E) for traversal, O(V+E) space for adjacency list. Discuss edge cases: source equals destination, missing URLs, empty table, and disconnected graphs.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.