Tree Traversal Template: Pattern, Code & Cheat Sheet
The Tree Traversal pattern is one of the most frequently tested coding interview patterns. DFS and BFS techniques for binary and n-ary trees. This template gives you a reusable code skeleton, pseudocode, and implementation in multiple languages so you can solve 18+ problems using this single mental model.
Difficulty: Medium | Time Complexity: O(n) | Space Complexity: O(h)
When to Use This Template
Use the Tree Traversal template when you see these signals in a problem:
Prerequisites: Recursion, Queues
Problem count on W Code: 18 problems across Easy, Medium, and Hard difficulty levels.
If the problem does not match these signals, consider alternative patterns.
Pseudocode Template
function tree_traversalSolve(input):
// Initialize data structures
result = initial_value
// Core logic for Tree Traversal
for each element in input:
process(element)
update(result)
return resultPython Implementation
pythondef solve(input_data): """Tree Traversal solution template.""" result = [] # Implement tree traversal logic here for item in input_data: # Process each item result.append(item) return result
Java Implementation
javapublic Object solve(Object[] input) { // Tree Traversal template // Implement core logic here return null; }
C++ Implementation
cppauto solve(vector<int>& input) { // Tree Traversal template // Implement core logic return result; }
Variations & Adaptations
The Tree Traversal pattern has several variations you should master:
Variation 1: Inorder (Left-Root-Right)
This variation is useful when the problem specifically requires inorder (left-root-right). Adapt the main template by modifying the core loop/recursion logic accordingly.
Variation 2: Preorder (Root-Left-Right)
This variation is useful when the problem specifically requires preorder (root-left-right). Adapt the main template by modifying the core loop/recursion logic accordingly.
Variation 3: Postorder (Left-Right-Root)
This variation is useful when the problem specifically requires postorder (left-right-root). Adapt the main template by modifying the core loop/recursion logic accordingly.
Variation 4: Level-order (BFS)
This variation is useful when the problem specifically requires level-order (bfs). Adapt the main template by modifying the core loop/recursion logic accordingly.
Common Mistakes & Edge Cases
When implementing Tree Traversal, watch out for:
Edge cases to always test:
Step-by-Step Problem Solving Guide
Frequently Asked Questions
What problems can I solve with the Tree Traversal template?
What is the time complexity of Tree Traversal?
What should I learn before Tree Traversal?
How do I recognize a Tree Traversal problem in an interview?
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