Survey of Precursors Of Category Theory • 1

A few years ago I began a sketch on the “Precursors of Category Theory”, aiming to trace the continuities of the category concept from Aristotle, to Kant and Peirce, through Hilbert and Ackermann, to contemporary mathematical practice.  A Survey of blog and wiki notes on the subject is given below, still very rough and incomplete, but perhaps a few will find it of use.

Wiki Notes

Blog Posts

  • Notes On Categories • (1)
  • Precursors Of Category Theory • (1)(2)(3)

Categories à la Peirce

This entry was posted in Abstraction, Ackermann, Analogy, Aristotle, C.S. Peirce, Carnap, Category Theory, Diagrams, Dyadic Relations, Equational Inference, Form, Foundations of Mathematics, Functional Logic, Hilbert, History of Mathematics, Hypostatic Abstraction, Kant, Logic, Logic of Relatives, Mathematics, Peirce, Propositions As Types Analogy, Relation Theory, Saunders Mac Lane, Semiotics, Sign Relations, Surveys, Triadic Relations, Type Theory, Universals and tagged , , , , , , , , , , , , , , , , , , , , , , , , , , , , , . Bookmark the permalink.

18 Responses to Survey of Precursors Of Category Theory • 1

  1. Pingback: Peirce’s Categories • 3 | Inquiry Into Inquiry

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  4. Pingback: Peirce’s Categories • 8 | Inquiry Into Inquiry

  5. Pingback: Peirce’s Categories • 9 | Inquiry Into Inquiry

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  9. Pingback: The Difference That Makes A Difference That Peirce Makes : 30 | Inquiry Into Inquiry

  10. Pingback: Peirce’s Categories • 16 | Inquiry Into Inquiry

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  13. Pingback: Peirce’s Categories • 19 | Inquiry Into Inquiry

  14. Pingback: Peirce’s Categories • 20 | Inquiry Into Inquiry

  15. Pingback: Peirce’s Categories • 21 | Inquiry Into Inquiry

  16. Pingback: Category Theory • Comment 1 | Inquiry Into Inquiry

  17. Pingback: Precursors of Category Theory • Discussion 1 | Inquiry Into Inquiry

  18. Pingback: C.S. Peirce & Category Theory • 1 | Inquiry Into Inquiry

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