Category theory

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Figure 12 from Category Theory as a Formal Mathematical Foundation for Model-Based Systems Engineering | Semantic Scholar Category Theory, Process Chart, Systems Theory, Mathematical Model, Systems Thinking, Systems Engineering, Physics And Mathematics, Complex Systems, Conceptual Design

Fig. 12: Transformation or mapping in categorical language as a morphism (functor) between two categories; the problemcategory (Pro) and the solution-category (Sol). - "Category Theory as a Formal Mathematical Foundation for Model-Based Systems Engineering"

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Limits and Colimits Part 3 (Examples) Category Theory, Quantum Physics

Once upon a time, we embarked on a mini-series about limits and colimits in category theory. Part 1 was a non-technical introduction that highlighted two ways mathematicians often make new mathematical objects from existing ones: by taking a subcollection of things, or by gluing things together. The first route leads to a construction called a limit, the second to a construction called a colimit.The formal definitions of limits and colimits were given in Part 2. There we noted that one…

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