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⏱ 2h 30m📚 25 lessons🎧 Audio version
Solving the Longest Increasing Subsequence: A Guide to Dynamic Programming
Learn to solve the classic Longest Increasing Subsequence problem using dynamic programming and binary search, building the algorithmic skills needed for technical interviews.
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About this course
Many software engineers and computer science students struggle to grasp dynamic programming because the concepts can feel too abstract. Mastering a classic problem like the Longest Increasing Subsequence (LIS) is the perfect way to build a strong, practical foundation in algorithmic thinking. In this text-based course, you will transition from writing slow, brute-force solutions to crafting highly optimized algorithms. You will learn to recognize subproblems, store intermediate results, and reconstruct the actual subsequence rather than just finding its length.
What you'll learn:
- Understand the foundational definitions of subsequences, subarrays, and increasing patterns.
- Analyze the brute-force recursive approach and identify its performance bottlenecks.
- Apply dynamic programming techniques to design an intuitive quadratic-time solution.
- Optimize your code to logarithmic time complexity using binary search strategies.
- Reconstruct and print the actual longest increasing subsequence from your computed data.
- Write clean, readable code using modern programming practices like type hints and structured testing.
The course begins with core definitions and basic terminology before guiding you step-by-step through recursive, dynamic programming, and binary search implementations. You will read detailed code walk-throughs and complete written exercises to solidify your understanding of each optimization stage. This course is designed for beginner-to-intermediate programmers who have a basic grasp of arrays and loops but want to master dynamic programming, with no advanced algorithms background required. Start reading today to demystify dynamic programming and level up your problem-solving skills.
What you'll get
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⚡Short & focused 2h 30m of practical content
Certificate of completion
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Solving the Longest Increasing Subsequence: A Guide to Dynamic Programming