
Category Theory for AI: A Mathematical Foundation for Modern Machine Learning Explained With Diagrams, Intuition, and Practical Examples
Samuel Richter
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Opening Credits
1/14/2026
Chapter 1: Why Category Theory Matters For Modern AI
1/14/2026
Chapter 2: From Sets And Functions To Computation Graphs
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Chapter 3: What Is A Category Practical Intuition And Formal Definition
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Chapter 4: Functors And Natural Transformations As Mappings Between Model Worlds
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Chapter 5: Products Coproducts And Limits Structuring Data And Models
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Chapter 6: Monoidal Categories And Compositional Learning Pipelines
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Chapter 7: Adjunctions Patterns Behind Optimization And Representation
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Chapter 8: Monads And Effects In Learning State Randomness And Gradients
1/14/2026
Chapter 9: Lenses Optics And Modular Differentiable Systems
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Chapter 10: Enriched Categories Factorization And The Future Of Categorical AI
1/14/2026
Closing Credits
1/14/2026