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@pertrai1 pertrai1 commented Dec 15, 2025

Summary by CodeRabbit

  • New Features

    • Added solution for Implement Trie (Prefix Tree) problem.
  • Documentation

    • Added comprehensive guide for the Trie implementation with API reference and usage examples.
  • Chores

    • Updated progress metrics (162 problems solved, 70 medium problems).

✏️ Tip: You can customize this high-level summary in your review settings.

@pertrai1 pertrai1 requested a review from Copilot December 15, 2025 14:17
@pertrai1 pertrai1 added the code challenge this is a coding challenge label Dec 15, 2025
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coderabbitai bot commented Dec 15, 2025

Walkthrough

A new Trie (prefix tree) data structure implementation has been added for LeetCode problem 0208. The main project README has been updated to reflect the addition, incrementing solved problem counts and including the new problem entry.

Changes

Cohort / File(s) Summary
Progress Tracking
README.md
Updated LeetCode progress table: total problems solved increased from 161 to 162; Medium problems solved increased from 69 to 70; added new problem 0208 entry.
New Trie Implementation
leetcode/medium/0208-implement-trie-prefix-tree/README.md, leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts
Added complete Trie implementation with TrieNode and Trie classes supporting insert(), search(), and startsWith() operations. Includes comprehensive documentation of API, constraints, and example workflow.

Estimated code review effort

🎯 2 (Simple) | ⏱️ ~12 minutes

  • README.md: Straightforward table updates with consistent formatting
  • Problem 0208 README: Documentation file without code logic
  • Trie implementation: New data structure implementation; standard internal class design with clearly defined methods; logic is linear and predictable without complex edge cases

Poem

🌳 A Trie takes root in the code today,
With prefixes branching every way!
From words to searches, it guides the quest,
Problem 208 joins the LeetCode fest. 🐰✨

Pre-merge checks and finishing touches

✅ Passed checks (3 passed)
Check name Status Explanation
Description Check ✅ Passed Check skipped - CodeRabbit’s high-level summary is enabled.
Title check ✅ Passed The title 'LeetCode Trie Prefix Tree' directly and clearly summarizes the main change: adding a Trie (prefix tree) implementation for LeetCode problem 208.
Docstring Coverage ✅ Passed No functions found in the changed files to evaluate docstring coverage. Skipping docstring coverage check.
✨ Finishing touches
  • 📝 Generate docstrings
🧪 Generate unit tests (beta)
  • Create PR with unit tests
  • Post copyable unit tests in a comment
  • Commit unit tests in branch leetcode-12152025

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github-actions bot commented Dec 15, 2025

Claude finished @pertrai1's task in 1m 16s —— View job


Code Review: LeetCode 0208 - Implement Trie (Prefix Tree)

Tasks

  • Read implementation file
  • Read problem README
  • Review correctness and edge cases
  • Analyze time/space complexity
  • Identify patterns and key insights
  • Evaluate code quality
  • Provide learning summary

Review Summary

Excellent implementation! The Trie data structure is correctly implemented with clean, well-documented code. All operations work as expected.

✅ Correctness

The implementation is algorithmically correct and handles all test cases properly:

  • insert() correctly builds the trie structure
  • search() distinguishes between complete words and prefixes
  • startsWith() correctly checks for prefix existence
  • ✅ Handles edge cases: empty strings would work (though constraints say length >= 1)
  • ✅ The isEndOfWord flag properly marks word boundaries

Mental trace with Example 1:

insert("apple") → a→p→p→l→e (e.isEndOfWord = true)
search("apple") → true ✓
search("app") → false ✓ (p.isEndOfWord = false at position 3)
startsWith("app") → true ✓ (path exists)
insert("app") → reuses a→p→p, marks p.isEndOfWord = true
search("app") → true ✓

📊 Complexity Analysis

Your complexity comments are accurate and well-explained:

Time Complexity

  • Insert: O(L) where L = word length - Each character processed once with O(1) hash map operations ✓
  • Search: O(L) where L = word length - Each character looked up once ✓
  • StartsWith: O(L) where L = prefix length - Same traversal pattern ✓

Space Complexity

Overall: O(N × M) where N = number of words, M = average word length

  • In the worst case (no shared prefixes), every character needs a new TrieNode
  • Best case: O(M) when all words share the same prefix
  • Your comment about "shared prefixes help reduce redundancy" is spot on! This is the key space efficiency of tries.

🎯 Pattern & Key Insights

Pattern: Trie (Prefix Tree) - Tree-based String Storage

Key Insight

The brilliant insight behind Tries is path-based string encoding: instead of storing strings directly, we encode them as paths through a tree where:

  1. Each edge represents a character
  2. Shared prefixes share the same path nodes
  3. A boolean flag distinguishes complete words from mere prefixes

This enables O(L) search/insert regardless of how many words are stored (unlike hash maps where collision resolution could degrade performance).

Why Trie for This Problem?

  • Prefix queries: Native support via tree structure
  • Space efficiency: Automatic prefix sharing (e.g., "apple" and "app" share a-p-p nodes)
  • Predictable performance: O(L) operations, no hash collisions
  • Autocomplete/dictionary use cases: Perfect for "words starting with..." queries

💎 Code Quality

Strengths

  1. Excellent variable naming: isEndOfWord, current, children - all crystal clear
  2. Detailed comments: Line-by-line explanations help learning (implement-trie-prefix-tree.ts:17-33)
  3. Clean structure: Separate TrieNode class makes the design explicit
  4. TypeScript usage: Proper types with { [key: string]: TrieNode } for the children map
  5. Consistent style: All three methods follow the same clear pattern

Minor Observations

  1. TypeScript best practice: The children map could use Map<string, TrieNode> instead of object literal for better type safety, but object literal is perfectly fine here and actually more common in interview settings
  2. Edge case comment: Worth noting that empty strings aren't a concern given constraints (line 34: "1 <= word.length")

🔗 Related Problems for Practice

To master the Trie pattern, practice these similar problems:

  1. LeetCode 211 - Design Add and Search Words Data Structure (Medium)

    • Extends basic trie with wildcard search using DFS/backtracking
    • Same trie structure, adds . matching
  2. LeetCode 212 - Word Search II (Hard)

    • Uses Trie to efficiently search for multiple words in a 2D grid
    • Combines Trie with DFS/backtracking
  3. LeetCode 648 - Replace Words (Medium)

    • Uses Trie to find shortest prefix matches (dictionary/root words)
    • Practical application of startsWith-like functionality
  4. LeetCode 676 - Implement Magic Dictionary (Medium)

    • Trie with "one character difference" search
    • Good practice for Trie traversal variations

🎓 Learning Summary

Core Concepts from This Problem

  1. Tree-based String Storage: Tries encode strings as paths rather than storing them directly
  2. Space-Time Tradeoff: Tries use more space (nodes + pointers) but provide guaranteed O(L) operations
  3. Prefix Sharing: The key optimization - "apple" and "app" share nodes
  4. Word Boundary Marking: The isEndOfWord flag is crucial for distinguishing "app" from "apple"

When to Use Tries

  • Autocomplete systems (type "goo" → suggest "google", "good", "goose")
  • Spell checkers (fast prefix lookups)
  • IP routing tables (longest prefix matching)
  • Dictionary implementations with prefix operations
  • Word games (Scrabble, Boggle)

Comparison to Alternatives

Approach Insert/Search Space Prefix Queries
Trie O(L) O(N×M) high Native O(L)
Hash Set O(L) O(N×M) medium Need to iterate all words O(N×M)
Sorted Array O(N×M) O(N×M) medium Binary search + iteration O(log N + k)

Trie wins when prefix operations are frequent!

🎯 Alternative Approaches

Compressed Trie (Radix Tree)

  • Store character sequences on edges instead of individual characters
  • Reduces space for paths with no branching
  • Trade-off: More complex implementation for better space efficiency
  • Example: "apple" and "apply" → root → "appl" → {"e", "y"}

Great work on this implementation! The code is production-quality with excellent documentation. This is a fundamental data structure that appears frequently in system design (autocomplete, search engines, etc.).

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✅ Test Results

Tests have been executed for this pull request.

📊 Coverage Summary

Metric Coverage
Statements 93.63%
Branches 87.61%
Functions 82.14%
Lines 93.39%

Check the workflow logs for detailed test output.

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github-actions bot commented Dec 15, 2025

🧮 Solution Analysis

PR: LeetCode Trie Prefix Tree
Files Changed: leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts

📊 Code Quality Results

ESLint Analysis

  • Errors: 0
  • Warnings: 1

Issues by file:

  • /home/runner/work/coding-challenges/coding-challenges/leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts: 0 errors, 1 warnings

🔍 Complexity Analysis

💡 Analysis Tips

  • Time Complexity: Focus on the dominant operation in loops
  • Space Complexity: Consider auxiliary data structures
  • Optimization: Look for opportunities to improve efficiency
  • Edge Cases: Ensure your solution handles empty inputs, null/undefined, edge conditions

📁 Analysis Files Created

Detailed analysis files have been automatically generated and committed to docs/analysis/ for future reference.

🎯 Next Steps

  1. Review any ESLint errors/warnings above
  2. Consider the complexity analysis - is this the optimal approach?
  3. Test with edge cases mentioned in the problem description
  4. Add comments explaining complex logic
  5. Check the docs/analysis/ directory for detailed complexity analysis files

Analysis generated for PR files only

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Here's a detailed review of your Trie implementation:

1. Pattern Identification

This solution uses the Trie (Prefix Tree) data structure pattern. A Trie is a tree-like data structure used to store a dynamic set or associative array where keys are usually strings. It is particularly efficient for problems involving prefixes, such as autocomplete, spell checkers, and dictionary searches.

2. Complexity Verification

The complexity analysis provided in the code comments is largely accurate and well-explained.

  • Time Complexity:

    • insert(word): O(L), where L is the length of the word. You traverse the trie character by character. Each step involves a hash map lookup/insertion, which takes average O(1) time. The comment is accurate.
    • search(word): O(L), where L is the length of the word. Similar to insert, you traverse the trie character by character, performing O(1) lookups at each step. The comment is accurate.
    • startsWith(prefix): O(L_prefix), where L_prefix is the length of the prefix. Identical traversal logic to search. The comment is accurate.
  • Space Complexity:

    • The comment states: "Depends on the total number of characters across all words inserted, but shared prefixes help to reduce redundancy." This is a good high-level description.
    • More precisely, the space complexity is O(M * K), where M is the total number of unique nodes in the trie and K is the size of the alphabet (26 for lowercase English letters).
    • In the worst-case scenario (e.g., all inserted words share no common prefixes, like "a", "b", "c"), the number of nodes M can be equal to the sum of the lengths of all inserted words (S). In this case, the space would be O(S * K).
    • In the best-case scenario (e.g., inserting "apple", "applet", "apply"), M would be significantly smaller than S due to shared prefixes.
    • Since K is a constant (26), it's often simplified to O(S), where S is the total number of characters across all unique prefixes stored in the trie. Your comment captures the essence of this by highlighting redundancy reduction.

3. Key Insight

The key insight that makes the Trie data structure efficient for prefix-based operations is:

  1. Character-by-Character Path Representation: Each character in a string is represented as a node in a tree. A path from the root to a certain node represents a prefix.
  2. Shared Prefixes: Common prefixes among words share the same sequence of nodes, minimizing redundant storage and allowing for very fast prefix lookups.
  3. isEndOfWord Flag: A boolean flag (isEndOfWord) on each node differentiates between a node that merely forms part of a prefix (e.g., the 'p' in 'apple') and a node that marks the end of a complete word that has been inserted (e.g., the 'p' in 'app'). This is crucial for distinguishing search from startsWith.

4. Edge Case Analysis

The problem constraints (1 <= word.length, prefix.length <= 2000) simplify some edge cases.

  • Empty Strings: The constraints prevent empty strings ("") as input. If they were allowed, insert("") would mark this.root.isEndOfWord = true. search("") would return this.root.isEndOfWord. startsWith("") would always return true. Your current for...of loops would not execute for empty strings, so they implicitly handle this by not traversing, but the isEndOfWord check would be crucial if "" was a valid word to insert/search.
  • Single Character Words/Prefixes: Handled correctly. E.g., insert("a"), search("a"), startsWith("a").
  • Word is a Prefix of Another Word:
    • insert("apple"), then insert("app"). search("app") would initially be false but become true after the second insert. startsWith("app") would always be true. This is handled correctly because isEndOfWord is only set for complete words.
  • Prefix is a Word:
    • insert("app"), then insert("apple"). search("app") would be true. startsWith("apple") would be true. Handled correctly.
  • Non-existent Words/Prefixes: Correctly returns false when a character path does not exist.
  • Maximum Length Words: The 2000 character limit means the trie can become deep, but the O(L) complexity holds.
  • Large Number of Calls: 3 * 10^4 calls in total. With O(L) per call (max L=2000), total operations are roughly 3 * 10^4 * 2000 = 6 * 10^7, which is generally acceptable within typical time limits (usually around 10^8 operations per second).

5. Learning Points

  • Similar Problems:

    • Autocomplete/Autosuggestion Systems: Tries are fundamental for suggesting words as a user types.
    • Spell Checkers: Tries can quickly find words that are close to a misspelled word.
    • Dictionary Search: Efficiently checking if a word exists in a large dictionary.
    • Longest Common Prefix: Finding the longest common prefix among a set of strings.
    • IP Routing Tables: Storing IP addresses and finding the longest prefix match for routing.
    • Word Search (often combined with DFS): Many word search puzzles or problems on grids can leverage Tries to quickly check if a path forms a valid word.
  • Common Mistakes with Tries:

    • Forgetting isEndOfWord: A common error is to return true in search if a path merely exists, without checking if isEndOfWord is true. This would incorrectly say "app" is a word if only "apple" was inserted.
    • Incorrect Root Initialization: Not starting traversal from the root node.
    • Handling Non-existent Paths: Forgetting to check if (!current.children[char]) and attempting to access an undefined child.
    • Space Management: While less of an issue in garbage-collected languages like JavaScript, in C++ or Java, managing node creation and potential deletion (if words are removed) can be tricky.
  • Variations of the Problem:

    • Deletion from Trie: Implementing a delete(word) method, which can be complex as it might require backtracking and removing nodes that are no longer part of any word or prefix.
    • Generalized Trie: A trie that stores multiple collections of strings (e.g., different dictionaries).
    • Compressed Trie (Radix Tree): Optimizes space by compressing nodes that have only one child into a single edge that represents a string segment.
    • Ternary Search Tree: A space-optimized alternative to Tries that uses a BST-like structure at each node for children, often better for sparse data or when memory is a concern.

6. Code Quality

Your code quality is excellent.

  • Variable Naming: TrieNode, children, isEndOfWord, root, current, char, word, prefix are all highly descriptive and follow standard conventions.
  • Code Structure:
    • The separation into TrieNode and Trie classes is clean and adheres to object-oriented principles. TrieNode encapsulates the node's properties, and Trie manages the overall structure and operations.
    • Methods are well-defined and focused on their specific tasks.
  • Readability: The code is very readable, with clear loops and conditional logic.
  • TypeScript Best Practices:
    • Proper use of class, private, and type annotations (: { [key: string]: TrieNode }, : boolean, : TrieNode, : string) enhances type safety and code clarity.
    • Using const char of word for iteration is modern and idiomatic JavaScript/TypeScript.
  • Comments: The time and space complexity comments are a great addition. You could optionally add a brief JSDoc-style comment for the TrieNode class to explain its purpose explicitly, though it's quite self-explanatory.
// Example of an optional JSDoc comment for TrieNode
/**
 * Represents a single node in the Trie.
 * Each node can have children (representing the next characters in a word)
 * and a flag indicating if it marks the end of an inserted word.
 */
class TrieNode {
  children: { [key: string]: TrieNode } = {};
  isEndOfWord: boolean = false;
}

7. Alternative Approaches

While the Trie is the optimal data structure for this specific problem due to its prefix-matching efficiency, here are a couple of alternative approaches and their trade-offs:

  1. Using a Set (or HashSet in other languages) for insert and search, and brute-force for startsWith:

    • Approach: Store all inserted words in a JavaScript Set.
    • insert(word): O(L) to add the word to the set.
    • search(word): O(L) to check if the word exists in the set.
    • startsWith(prefix): This is the major drawback. You would have to iterate through all words currently in the set and check if each word starts with the given prefix. If there are N words with average length L_avg, this could be O(N * L_avg * L_prefix) in the worst case, making it very inefficient.
    • Trade-offs: Extremely simple to implement for insert and search. However, startsWith performance is unacceptable for most real-world scenarios. Space complexity would be O(S) where S is the sum of lengths of all words, similar to Trie's worst case but without shared prefix optimization.
  2. Using a Balanced Binary Search Tree (BST) like an AVL or Red-Black Tree:

    • Approach: Store words in a balanced BST.
    • insert(word): O(L * log N), where N is the number of words, and L is word length (due to string comparisons taking O(L) time at each node traversal).
    • search(word): O(L * log N).
    • startsWith(prefix): This would involve finding the first word in the BST that is greater than or equal to the prefix, then iterating through subsequent words until a word no longer starts with prefix. This could still be very inefficient, potentially requiring traversing a significant portion of the tree and performing O(L) string comparisons.
    • Trade-offs: More complex to implement than a simple Set, and generally worse performance than a Trie for prefix-based operations. It offers sorted storage, which a Trie doesn't inherently provide easily for all words, but this isn't needed for the problem.

The Trie solution you've provided is indeed the most efficient and standard approach for this problem.

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Here's a detailed review of the provided Trie implementation:

1. Pattern Identification

This solution implements a Trie (Prefix Tree) data structure.

A Trie is a tree-like data structure used to store a dynamic set of strings where the keys are usually strings. It is particularly efficient for operations involving prefixes, such as searching for words, checking for prefixes, and autocomplete features. Each node in a Trie typically represents a character, and paths from the root to a node represent a prefix of a word.

2. Complexity Verification

The stated complexities are largely accurate, but let's refine the space complexity explanation for clarity.

  • Time Complexity:

    • Stated: All operations (insert, search, startsWith) run in O(L) time where L is the length of the word or prefix.
    • Verification: Accurate. For each character in the input string (word or prefix), we perform a constant number of operations: a hash map lookup/insertion (current.children[char]) and a pointer assignment. Hash map operations take O(1) time on average. Since we iterate L times, the total time complexity is O(L).
  • Space Complexity:

    • Stated: "Depends on the total number of characters across all words inserted, but shared prefixes help to reduce redundancy."
    • Verification: Accurate, but can be more precise.
      • The space complexity is O(Total_Characters * Alphabet_Size) in the worst case, or more practically, O(Total_Nodes * Alphabet_Size).
      • Total_Nodes: This is the sum of the lengths of all unique prefixes across all inserted words. If no words share prefixes, and all words have length L, and there are N words, then there would be N * L nodes. However, due to shared prefixes, the number of nodes is often much less.
      • Alphabet_Size: Each TrieNode stores a children object (hash map). In the worst case, this map could store up to Alphabet_Size (e.g., 26 for lowercase English letters) pointers to other TrieNodes, plus a boolean isEndOfWord.
      • So, a more precise way to state it is O(K * C), where K is the total number of unique characters across all words (effectively, the total number of nodes in the trie) and C is the average number of children per node (which is bounded by the alphabet size). In the worst case, if no words share prefixes, and each word has length L, and we insert N words, K could be N * L. In practice, for a fixed alphabet size, it is often simplified to O(K).

3. Key Insight

The key insight behind the Trie data structure and this solution lies in:

  1. Representing Strings as Paths: Instead of storing entire strings, a Trie stores characters at nodes, and a path from the root to a specific node forms a prefix. This allows for efficient prefix-based operations.
  2. Shared Prefixes: Common prefixes among words are represented by shared paths in the Trie. This significantly reduces storage space compared to storing each word independently, especially when many words share common beginnings. For example, "apple" and "apply" would share the 'a', 'p', 'p', 'l' nodes.
  3. isEndOfWord Flag: Each node needs a flag (isEndOfWord in this case) to distinguish between a node that merely represents a prefix (e.g., "app" after inserting "apple") and a node that marks the end of a complete, inserted word (e.g., "apple" itself). Without this flag, search("app") would return true if "apple" was inserted, even if "app" itself was never explicitly inserted.
  4. Efficient Character Lookup: Using a hash map (children: { [key: string]: TrieNode }) within each node allows for O(1) average-case time lookup for the next character in the path, leading to the overall O(L) time complexity for operations.

4. Edge Case Analysis

The problem constraints (1 <= word.length, prefix.length <= 2000) simplify some edge cases, but here's an analysis:

  • Empty Strings: According to constraints, word and prefix will always have a length of at least 1. If empty strings were allowed, insert("") would mark the root as isEndOfWord = true. search("") would return root.isEndOfWord. startsWith("") would always return true. The current code would handle this gracefully if word or prefix could be empty, as the for...of loop simply wouldn't execute, and current would remain the root.
  • Single Character Words/Prefixes: Handled correctly. E.g., insert("a"), search("a"), startsWith("a").
  • Word is a Prefix of Another Word:
    • insert("apple"), then insert("app"). search("app") will be true, search("apple") will be true. startsWith("app") will be true. Correctly handled.
    • insert("app"), then insert("apple"). search("app") will be true, search("apple") will be true. startsWith("app") will be true. Correctly handled.
  • Prefix Exists, but Not as a Full Word:
    • insert("apple"), then search("app"). The search method correctly returns false because current.isEndOfWord will be false at the end of "app" path. Correctly handled.
  • No Common Prefix: insert("cat"), insert("dog"). The Trie will correctly branch off from the root for 'c' and 'd'.
  • Repeated Insertions: insert("apple") twice. The isEndOfWord flag will just be set to true again, which has no adverse effect. The Trie remains valid.

The current solution handles all relevant edge cases within the problem constraints correctly.

5. Learning Points

  • Similar Problems Using This Pattern:

    • Autocomplete/Autosuggest: The primary application. As a user types, the Trie can quickly suggest words starting with the current prefix.
    • Spell Checker: Check if a word exists in a dictionary (a Trie of valid words).
    • Longest Common Prefix: Find the longest common prefix among a set of strings.
    • Dictionary Search/Word Games: Quickly check if a sequence of characters forms a valid word.
    • IP Routing: Can be used to store IP addresses and find the longest prefix match for routing.
    • LeetCode Examples:
  • Common Mistakes People Make with This Pattern:

    • Forgetting isEndOfWord: A common error is to only check if a path exists, without marking if that path represents a complete word. This leads to search("app") returning true even if only "apple" was inserted.
    • Incorrect Root Handling: The root node is special; it doesn't represent a character itself but is the starting point for all words. Incorrectly handling its initialization or traversal can lead to bugs.
    • Inefficient children Storage: Using a fixed-size array for children (e.g., children: TrieNode[26]) when the alphabet is very large or sparse can waste significant memory. Conversely, using a hash map (object or Map) is generally more flexible and space-efficient for sparse children, though it introduces hash overhead. For a small, fixed alphabet (like 26 lowercase letters), an array can be slightly faster due to direct indexing, but the current hash map approach is robust.
    • Memory Leaks (in languages with manual memory management): Not properly deallocating nodes if words are deleted from the Trie. (Not an issue in JavaScript with garbage collection).
  • Variations of This Problem:

    • Trie with Deletion: Adding a delete method that removes a word. This is more complex as it might require checking if a node is part of another word's path before removal.
    • Trie with Wildcards (e.g., . matches any character): As seen in LeetCode 211, this often involves a recursive DFS-like approach for searching.
    • Suffix Trie: Stores all suffixes of a text. Useful for pattern matching within a string (e.g., finding all occurrences of a substring).
    • Compressed Trie (Radix Tree): Nodes that have only one child are merged with their child, compressing paths and saving space, especially for long unique prefixes.
    • Ternary Search Tree (TST): A hybrid data structure that combines features of a binary search tree and a trie. It can be more space-efficient than a standard Trie for sparse datasets.

6. Code Quality

The code quality is good, adhering to best practices:

  • Clear Structure: The TrieNode and Trie classes are well-defined and encapsulate their respective responsibilities.
  • Descriptive Variable Names: root, current, char, word, prefix, isEndOfWord are all clear and self-explanatory.
  • Readability: The logic within insert, search, and startsWith is straightforward and easy to follow.
  • TypeScript Usage: Correct use of type annotations ({ [key: string]: TrieNode }, boolean, void) enhances code clarity and maintainability.
  • Comments: The @time and @space comments are excellent for documenting complexity.

Minor potential improvement (more stylistic than functional):

  • Use Map for children: While {[key: string]: TrieNode} (a plain JavaScript object) works perfectly fine for string keys and provides O(1) average-case performance, using new Map<string, TrieNode>() for children can sometimes be marginally preferred in modern JavaScript for map-like data storage. Map offers slightly better performance guarantees for arbitrary keys (though not strictly necessary for single-character string keys) and cleaner API (.set(), .get(), .has(), .delete()). However, for this specific problem, the current object literal approach is perfectly acceptable and performs well.

    class TrieNode {
      children: Map<string, TrieNode> = new Map(); // Using Map instead of object
      isEndOfWord: boolean = false;
    }
    
    // ... inside Trie methods
    if (!current.children.has(char)) { // Check existence
        current.children.set(char, new TrieNode()); // Add new node
    }
    current = current.children.get(char)!; // Get existing or newly added node

This is a minor point and the current implementation is perfectly fine.

7. Alternative Approaches

  1. Using a Set of Strings:

    • Approach: Simply store all inserted words in a Set<string>.
    • Trade-offs:
      • insert(word): O(L) (average, for string hashing)
      • search(word): O(L) (average, for string hashing)
      • startsWith(prefix): Inefficient. This would require iterating through all words in the Set and checking if each word startsWith the given prefix. In the worst case, this could be O(N * L), where N is the number of words and L is the average word length. This is significantly worse than the Trie's O(L).
      • Space: O(N * L) in total (storing all characters of all words).
    • Conclusion: Much simpler to implement for insert and search, but completely unsuitable for efficient startsWith functionality.
  2. Using a Balanced Binary Search Tree (BST):

    • Approach: Store words in a balanced BST (e.g., AVL tree, Red-Black tree).
    • Trade-offs:
      • insert(word): O(L * log N), where N is the number of words. String comparisons take O(L) time.
      • search(word): O(L * log N).
      • startsWith(prefix): Inefficient. Finding all words that start with a prefix would involve traversing the tree to find the first word with that prefix, then potentially iterating through subsequent words until the prefix no longer matches. This would be complex and likely not O(L).
      • Space: O(N * L).
    • Conclusion: While good for general sorted string storage and range queries, BSTs are not optimized for prefix-based searches compared to Tries.

The Trie implementation provided is the most optimal and standard approach for this problem due to its O(L) performance for all three required operations, especially startsWith.

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Pull request overview

This PR adds a TypeScript solution for LeetCode problem #208 (Implement Trie/Prefix Tree), a medium-difficulty problem involving the classic Trie data structure. The solution implements a Trie class with insert, search, and startsWith operations, along with a helper TrieNode class.

  • Adds complete Trie implementation with proper TypeScript types and complexity annotations
  • Includes problem description README following repository conventions
  • Updates main README to reflect the new problem count (162 total, 70 medium)

Reviewed changes

Copilot reviewed 3 out of 3 changed files in this pull request and generated 2 comments.

File Description
leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts Complete Trie implementation with TrieNode helper class and three core methods (insert, search, startsWith)
leetcode/medium/0208-implement-trie-prefix-tree/README.md Problem description, examples, and constraints from LeetCode
README.md Updates problem counts and adds entry under "Stack & Design" category in medium problems section

let current = this.root;
// Traverse word
for (const char of word) {
// If char not found in current.children then the word does not exists
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Grammatical error: "exists" should be "exist" to match the singular subject "the word".

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// If char not found in current.children then the word does not exists
// If char not found in current.children then the word does not exist

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current = current.children[char];
}

// Full prefix path exits
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Spelling error: "exits" should be "exists" (the verb form meaning "is present").

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// Full prefix path exits
// Full prefix path exists

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Actionable comments posted: 0

🧹 Nitpick comments (1)
leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts (1)

1-76: Trie implementation is correct; only minor optional polish

  • The TrieNode + Trie design and the logic in insert, search, and startsWith correctly implement the LeetCode 208 interface with O(L) time per operation.
  • Types are explicit on fields, constructor, and methods, matching the strict TypeScript guidelines for this repo.

If you want to tighten things up further (optional):

  • You could extract the common traversal into a small helper (e.g., private traverse(path: string): TrieNode | null) used by both search and startsWith to reduce duplication.
  • Fix tiny comment typos for clarity, e.g. “the word does not exists” → “does not exist”, “Full prefix path exits” → “exists”.

These are purely cosmetic; the current implementation is solid.

As per coding guidelines, this keeps type safety and readability high while using a standard trie pattern.

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Reviewing files that changed from the base of the PR and between 77e4f67 and 705a2f6.

📒 Files selected for processing (3)
  • README.md (3 hunks)
  • leetcode/medium/0208-implement-trie-prefix-tree/README.md (1 hunks)
  • leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts (1 hunks)
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**/*.md

📄 CodeRabbit inference engine (AGENTS.md)

**/*.md: Create comprehensive documentation guides for arrays, trees, graphs, heaps, and other data structures
Document reusable code templates for common algorithmic patterns
Maintain Big O complexity cheatsheets and references

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  • leetcode/medium/0208-implement-trie-prefix-tree/README.md
  • README.md
**/README.md

📄 CodeRabbit inference engine (CLAUDE.md)

Each problem directory should include a README.md containing: problem title and difficulty badge, link to the problem on the respective platform, problem description, examples and constraints

Files:

  • leetcode/medium/0208-implement-trie-prefix-tree/README.md
  • README.md
**/*.ts

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**/*.ts: Use explicit type annotations for function parameters and return types in TypeScript solutions
Follow strict TypeScript configuration with ES2020 target and CommonJS modules in TypeScript solutions
Enforce full type safety in TypeScript solutions

Files:

  • leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts
**/*.{js,ts}

📄 CodeRabbit inference engine (AGENTS.md)

**/*.{js,ts}: Use clear, descriptive variable names across all solutions
Add comments for non-obvious logic or algorithm steps in code
Keep functions focused and single-purpose across all solutions
Prefer readability over cleverness in code implementation

**/*.{js,ts}: Use descriptive variable names; single letters like i, j, k are acceptable for loop iterators and standard mathematical contexts
Add comments for complex logic, but prefer self-documenting code with clear logic
Minimize external dependencies and keep solutions self-contained

**/*.{js,ts}: Use clear, descriptive variable names (not just i, j, k unless in simple loops) and add comments for non-obvious logic or algorithm steps
Keep functions focused and single-purpose, preferring readability over cleverness
Use const by default, let only when reassignment needed; avoid var except for LeetCode solution function definitions
Use modern ES6+ syntax (arrow functions, destructuring, spread operators) where appropriate
Prefer built-in methods (.map(), .filter(), .reduce()) when appropriate and use strict equality (===) over loose equality (==)

Files:

  • leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts
**/*.{ts,tsx}

📄 CodeRabbit inference engine (.github/copilot-instructions.md)

**/*.{ts,tsx}: Use explicit type annotations for function parameters and return types in TypeScript
Follow strict TypeScript configuration as defined in tsconfig.json with ES2020 target and CommonJS modules

Files:

  • leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts
🧠 Learnings (2)
📚 Learning: 2025-11-26T14:46:46.097Z
Learnt from: CR
Repo: pertrai1/coding-challenges PR: 0
File: .github/copilot-instructions.md:0-0
Timestamp: 2025-11-26T14:46:46.097Z
Learning: Applies to [0-9]*-*/*.md : Problem README files should include: problem title with difficulty badge, problem description from LeetCode, examples with inputs/outputs, and constraints

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  • leetcode/medium/0208-implement-trie-prefix-tree/README.md
📚 Learning: 2025-11-26T14:46:46.097Z
Learnt from: CR
Repo: pertrai1/coding-challenges PR: 0
File: .github/copilot-instructions.md:0-0
Timestamp: 2025-11-26T14:46:46.097Z
Learning: Applies to [0-9]*-*/*.{js,ts} : Use standard algorithmic patterns (two pointers, sliding window, hash maps, DFS, BFS, DP) and leverage appropriate data structures (Map, Set, arrays)

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  • leetcode/medium/0208-implement-trie-prefix-tree/implement-trie-prefix-tree.ts
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🔇 Additional comments (2)
leetcode/medium/0208-implement-trie-prefix-tree/README.md (1)

1-36: Problem README structure looks complete and aligned with LeetCode statement

Title + difficulty badge, direct LeetCode link, API description, worked example, and constraints are all present and clearly formatted. No changes needed here.

Based on learnings, this matches the expected problem README template for LeetCode problems.

README.md (1)

9-21: Progress counters and new Medium problem entry are consistent

The LeetCode total, Medium count, “Medium Problems (70 solved)” summary, and the new 0208 - Implement Trie (Prefix Tree) link are all in sync and correctly categorized under Stack & Design.

Also applies to: 183-188

@pertrai1 pertrai1 merged commit ed606b4 into main Dec 15, 2025
16 of 17 checks passed
@pertrai1 pertrai1 deleted the leetcode-12152025 branch December 15, 2025 14:24
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