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Coding Patterns Quick Reference

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15 essential coding patterns (sliding window, two pointers, BFS/DFS, dynamic programming) with Python and JavaScript solutions.

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📁 File Structure 26 files

coding-patterns-reference/ ├── LICENSE ├── README.md ├── cheatsheets/ │ ├── complexity-reference.md │ └── pattern-selection-guide.md ├── patterns/ │ ├── 01-sliding-window.md │ ├── 02-two-pointers.md │ ├── 03-fast-slow-pointers.md │ ├── 04-merge-intervals.md │ ├── 05-cyclic-sort.md │ ├── 06-in-place-reversal.md │ ├── 07-bfs.md │ ├── 08-dfs.md │ ├── 09-two-heaps.md │ ├── 10-subsets.md │ ├── 11-binary-search-modified.md │ ├── 12-bitwise-xor.md │ ├── 13-top-k-elements.md │ ├── 14-k-way-merge.md │ └── 15-dynamic-programming.md ├── solutions/ │ ├── README.md │ ├── binary_search.py │ ├── dynamic_programming.py │ ├── graph_traversal.py │ ├── sliding_window.py │ └── two_pointers.py └── study-plan/ └── coding-prep-plan.md

📖 Documentation Preview README excerpt

Coding Patterns Quick Reference

15 essential coding patterns with 60+ fully solved problems in Python and JavaScript.
Master the patterns that appear in 95% of technical interviews.

What's Inside

DirectoryContents
patterns/15 in-depth pattern guides with 3-4 solved problems each
cheatsheets/Pattern selection guide + Big-O complexity reference
solutions/Runnable Python files with test cases for core patterns
study-plan/4-week structured preparation plan

Pattern Index

#PatternDifficultyKey Signal
01[Sliding Window](patterns/01-sliding-window.md)Easy-MediumContiguous subarray/substring, fixed or variable size
02[Two Pointers](patterns/02-two-pointers.md)Easy-MediumSorted array, pair finding, partitioning
03[Fast & Slow Pointers](patterns/03-fast-slow-pointers.md)MediumCycle detection, linked list middle/nth node
04[Merge Intervals](patterns/04-merge-intervals.md)MediumOverlapping intervals, scheduling
05[Cyclic Sort](patterns/05-cyclic-sort.md)MediumNumbers in range [0, n] or [1, n], missing/duplicate
06[In-Place Reversal](patterns/06-in-place-reversal.md)MediumReverse linked list or sub-list in-place
07[BFS](patterns/07-bfs.md)MediumLevel-order traversal, shortest path (unweighted)
08[DFS](patterns/08-dfs.md)MediumTree paths, graph exploration, backtracking
09[Two Heaps](patterns/09-two-heaps.md)Medium-HardFind median, split into two halves
10[Subsets](patterns/10-subsets.md)MediumGenerate permutations, combinations, power set
11[Modified Binary Search](patterns/11-binary-search-modified.md)MediumSorted/rotated array, find boundary, answer space
12[Bitwise XOR](patterns/12-bitwise-xor.md)MediumFind single/missing numbers without extra space
13[Top K Elements](patterns/13-top-k-elements.md)MediumKth largest/smallest, most frequent
14[K-Way Merge](patterns/14-k-way-merge.md)HardMerge K sorted lists, external sort
15[Dynamic Programming](patterns/15-dynamic-programming.md)HardOptimization over overlapping subproblems

Recommended Study Order

Study patterns in this order, grouped by difficulty:

Week 1 — Foundation Patterns (build intuition)

1. Sliding Window

2. Two Pointers

3. Modified Binary Search

Week 2 — Linked List & Array Patterns

4. Fast & Slow Pointers

5. In-Place Reversal

6. Merge Intervals

7. Cyclic Sort

Week 3 — Tree, Graph & Combinatorial Patterns

8. BFS

9. DFS

10. Subsets

11. Bitwise XOR

Week 4 — Advanced Patterns

12. Two Heaps

13. Top K Elements

14. K-Way Merge

15. Dynamic Programming

... continues with setup instructions, usage examples, and more.

📄 Code Sample .py preview

solutions/binary_search.py """ Modified Binary Search Pattern — Runnable Solutions ===================================================== Problems solved: 1. Search in Rotated Sorted Array 2. Find Minimum in Rotated Sorted Array 3. Find First and Last Position of Target 4. Find Peak Element Reference: patterns/11-binary-search-modified.md Run: python3 solutions/binary_search.py Requires: Python 3.10+, no external dependencies. """ from __future__ import annotations # --------------------------------------------------------------------------- # Problem 1: Search in Rotated Sorted Array # --------------------------------------------------------------------------- def search_rotated(arr: list[int], target: int) -> int: """Search for target in a rotated sorted array (all values distinct). Approach — Modified binary search: At any midpoint in a rotated sorted array, at least one half (left or right of mid) is guaranteed to be properly sorted. 1. Compare arr[left] with arr[mid] to determine which half is sorted. 2. Check if the target falls within the sorted half's range. 3. If yes, search that half. If no, search the other half. Why it works: the unsorted half contains the rotation point, but the sorted half lets us make a definitive inclusion/exclusion decision. Time: O(log n) Space: O(1) """ left, right = 0, len(arr) - 1 while left <= right: mid = left + (right - left) // 2 if arr[mid] == target: return mid # Left half is sorted if arr[left] <= arr[mid]: # ... 234 more lines ...
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