A Second-Order Theorem Prover Applied to Circumscription

Author:

Beeson Michael

Publisher

Springer Berlin Heidelberg

Reference12 articles.

1. Beeson, M., Implementing circumscription using second-order unification, http://www.mathcs.sjsu.edu/faculty/beeson/Papers/pubs.html

2. Beeson, M., Foundations of Constructive Mathematics, Springer-Verlag, Berlin/ Heidelberg/ New York (1985).

3. Beeson, M., Unification in Lambda Calculus with if-then-else, in: Kirchner, C., and Kirchner, H. (eds.), Automated Deduction-CADE-15. 15th International Conference on Automated Deduction, Lindau, Germany, July 1998 Proceedings, pp. 96–111, Lecture Notes in Artificial Intelligence 1421, Springer-Verlag (1998).

4. Beeson, M., Automatic generation of epsilon-delta proofs of continuity, in: Calmet, Jacques, and Plaza, Jan (eds.) Artificial Intelligence and Symbolic Computation: International Conference AISC-98, Plattsburgh, New York, USA, September 1998 Proceedings, pp. 67–83. Springer-Verlag (1998).

5. Beeson, M., Automatic generation of a proof of the irrationality of e, in Armando, A., and Jebelean, T. (eds.): Proceedings of the Calculumus Workshop, 1999, Electronic Notes in Theoretical Computer Science 23 3, 2000. Elsevier. Available at http://www.elsevier.nl/locate/entcs . This paper has also been accepted for publication in a special issue of Journal of Symbolic Computation which should appear in the very near future.

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