Natural Transformations: Coherent Change Across Systems
When you change from one architecture to another, changes must be consistent everywhere. Part 6 of applying category theory to Solutions Architecture—the mathematics of coherent transformation.
When you change from one architecture to another, changes must be consistent everywhere. Part 6 of applying category theory to Solutions Architecture—the mathematics of coherent transformation.
When the world's richest man can simply 'correct' an AI to reflect his own values, what does that tell us about the entire alignment discourse?
Every migration is a functor — a structure - preserving transformation between systems. Part 5 of applying category theory to Solutions Architecture, where we learn when migrations succeed and why they fail.
Uma explicação visual e interativa de como Large Language Models processam texto, desde a tokenização até a geração de respostas. Descubra por que eles 'alucinam' e não são determinísticos.
When services don't work together, it's not random—it's one of four predictable failure modes. A practical guide to diagnosing and fixing integration problems using insights from category theory.
When services don't compose, it's not a bug—it's a mathematical impossibility. Part 4 of applying category theory to Solutions Architecture, where we develop a diagnostic framework for integration failures.
Designing Data-Intensive Applications
Martin Kleppmann
Anna Kariênina
Liev Tolstói
Structure and Interpretation of Computer Programs
Harold Abelson, Gerald Jay Sussman and, Julie Sussman
Fundamentals of Software Architecture
Mark Richards and Neal Ford
Conceptual Mathematics: A First Introduction to Categories
F. W. Lawvere and Stephen H. Schanuel
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