Clone Graph
Given a reference to a node in a connected undirected graph, return a deep copy (clone) of the graph. Each node has a value and a list of neighbors. The graph is represented by adjacency lists.
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Problem
Given a reference of a node in a connected undirected graph, return a deep copy (clone) of the graph.
Input
A reference to a `Node` with `val` and `neighbors` (array of Node references). Nodes have values 1 to n.
Output
The reference to the cloned graph's corresponding node (deep copy, no shared references with original).
Examples
Input: adjList = [[2,4],[1,3],[2,4],[1,3]]
Output: [[2,4],[1,3],[2,4],[1,3]]
A 4-node cycle graph. The clone has the same structure with new node objects.
Input: adjList = [[]]
Output: [[]]
Single node with no neighbors. Clone it directly.
The brute-force approach
Traverse the graph to collect all nodes, then create clones, then wire up all neighbor references in a second pass.
# Two-pass: first create all clones, then set neighbors
nodes = bfs_collect_all(start)
clones = {n: Node(n.val) for n in nodes}
for n in nodes:
clones[n].neighbors = [clones[nei] for nei in n.neighbors]
return clones[start]Actually O(V + E), which is optimal — it's just a two-pass version of what a single DFS does in one pass with a visited map.
Spotting the pattern
This is a Graph Traversal problem. The key question to ask yourself:
What happens if you don't check the map before recursing? Imagine node A has neighbor B, and B has neighbor A. What goes wrong?
Answering that is where it clicks, and it's exactly what the guided walkthrough below builds with you: the pattern reasoning, a progressive hint ladder that never spoils the answer, a row-by-row dry run, the optimized solution, and an in-browser editor to run your code against real test cases.
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