The paradox of trees in type theory

Author:

Coquand Thierry

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Computer Networks and Communications,Software

Reference8 articles.

1. Martin-Löf, P.,Intuitionistic Type Theory, Bibliopolis, 1984.

2. Palmgren, E.,A construction of Type: Type in Martin-Löf's partial type theory with one universe, Unpublished manuscript.

3. Palmgren, E. and Stoltenberg-Hansen, V.,Domain Interpretations of Intuitionistic Type Theory, Uppsala University. U.U.D. Report 1989: 1.

4. Aczel, P.,The type theoretic interpretation of constructive set theory, Logic Colloquium '77 (1978), 55–66, A. Macintyre et al., editors.

5. Meyer, A. and Reinhold, M. B.,“Type” is not a type, Principles of Programming language, ACM, 1986.

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3. Identity in Homotopy Type Theory: Part II, The Conceptual and Philosophical Status of Identity in HoTT;Philosophia Mathematica;2016-12-19

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