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Convex Optimization and Duality - The Theory Behind Learning
Why some optimization problems are easy and others hard: convexity, Lagrange multipliers, KKT conditions, and duality — the backbone of machine learning
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What you'll unlock:
- 1. What Makes a Problem Easy? Convex Sets and Convex Functions
- 2. Recognizing and Building Convex Functions
- 3. Unconstrained Convex Optimization: Gradient Descent and Newton's Method
- 4. Constrained Optimization and Lagrange Multipliers
- 5. Inequality Constraints and the KKT Conditions
- 6. Lagrangian Duality: The Shadow Problem
- 7. Convex Optimization in Machine Learning: SVMs, Regularization, and Beyond
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