← Bytedance Interview Insights
My first instinct was to just check if B is a subtree, which is wrong.
Use a recursive approach: traverse tree A, and for each node, check if the subtree rooted at that node is identical to B using a helper function. The helper compares nodes recursively, ensuring values match and structure aligns, returning true if B is fully matched. If any node in A yields a match, B is a substructure.
Pro tip: Clarify edge cases upfront: B null is never a substructure, but A null with non-null B returns false. Also, discuss time complexity: O(m*n) worst-case, but can be optimized with tree hashing or serialization if needed.
Confirm definitions: B is a substructure if there's a node in A where B matches exactly from that node downward. Discuss edge cases: B null -> false; A null -> false if B non-null; single-node trees.
Define a helper function isSameTree(nodeA, nodeB) that returns true if the subtree rooted at nodeA is identical to nodeB. Then, traverse A: for each node, if isSameTree(node, B) is true, return true; otherwise recurse on left and right children.
Explain worst-case time complexity O(m*n) where m and n are sizes of A and B, due to repeated comparisons. Mention potential optimizations like tree hashing or serialization to reduce to O(m+n) but note trade-offs.
Write clean code with base cases: if B is null, return false; if A is null, return false. Test with examples: A=[1,2,3], B=[2] -> true; A=[1,2,3], B=[1,2] -> true; A=[1,2,3], B=[1,2,4] -> false.
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