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Sub-Categories in Category Theory

Events (13)
Journals (2)

Research Groups (10)

Web Sites in Category Category Theory

A Gentle Introduction to Category Theory - Lecture notes by Maarten M. Fokkinga introducing some important notions from category theory, in particular adjunctions. Proofs are given in a calculational style, and the (few) examples are taken from algorithmics. The text is a long PostScript file.

Categorical Myths and Legends - An archive of stories about category theorists.

Categories Home Page - Web page for the category theory mailing list.

Categories, Quantization, and Much More - Introductory article by John Baez.

Category Theory - This expository article is an entry in the Stanford Encyclopedia of Philosophy.

Category Theory and Homological Algebra - In the "known maths" series.

Computational Category Theory - An implementation of concepts and constructions from category theory in the functional programming language Standard ML. Documentation and code.

Computational Category Theory Project - The aim of this project is the development of software on a wide variety of platforms for computing with mathematical categories and associated algebraic structures.

CT Category Theory - Section of the e-print arXiv dealing with category theory, including such topics as: enriched categories, topoi, abelian categories, monoidal categories, homological algebra.

Descent and Category Theory Connections - Maintained by M. Alsani.

Open Problems on Model Categories - Problems on model categories listed by Mark Hovey at Wesleyan University.

Paul Taylor's Home Page - Includes papers on category theory.

Structures Directory - Email directory of logicians, algebraists, and programming linguists working primarily on structural problems in mathematics and computer science.

The Computational Category Theory Project - The aim of the project is the development of software on a wide variety of platforms for computing with mathematical categories and associated algebraic structures.

Toposes, Triples and Theories - By Michael Barr and Charles Wells, 1983. A revised and corrected version is now available free for downloading. Formats: DVI, PDF, PostScript.

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Science > Math > Topology > Algebraic Topology

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