Set theory, higher order logic or both?

Author:

Gordon Mike

Publisher

Springer Berlin Heidelberg

Reference24 articles.

1. S. Agerholm. Formalising a model of the λ-calculus in HOL-ST. Technical Report 354, University of Cambridge Computer Laboratory, 1994.

2. S. Agerholm and M.J.C. Gordon. Experiments with ZF Set Theory in HOL and Isabelle. In E. T. Schubert, P. J. Windley, and J. Alves-Foss, editors, Higher Order Logic Theorem Proving and Its Applications: 8th International Workshop, volume 971 of Lecture Notes in Computer Science, pages 32–45. Springer-Verlag, September 1995.

3. Jackson Paul B. Exploring abstract algebra in constructive type theory. In A. Bundy, editor, 12th Conference on Automated Deduction, Lecture Notes in Artifical Intelligence. Springer, June 1994.

4. R. J. Boulton, A. D. Gordon, M. J. C. Gordon, J. R. Harrison, J. M. J. Herbert, and J. Van Tassel. Experience with embedding hardware description languages in HOL. In V. Stavridou, T. F. Melham, and R. T. Boute, editors, Theorem Provers in Circuit Design: Theory, Practice and Experience: Proceedings of the IFIP TC10/WG 10.2 International Conference, IFIP Transactions A-10, pages 129–156. North-Holland, June 1992.

5. A. Church. A formulation of the simple theory of types. The Journal of Symbolic Logic, 5:56–68, 1940.

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