By Robert S. Boyer, J Strother Moore (auth.), Mark E. Stickel (eds.)
This quantity comprises the papers awarded on the tenth overseas convention on computerized Deduction (CADE-10). CADE is the most important discussion board at which examine on all points of computerized deduction is gifted. even if automatic deduction learn is additionally awarded at extra normal man made intelligence meetings, the CADE meetings don't have any peer within the focus and caliber in their contributions to this subject. The papers incorporated variety from conception to implementation and experimentation, from propositional to higher-order calculi and nonclassical logics; they refine and use a wealth of tools together with solution, paramodulation, rewriting, crowning glory, unification and induction; and so they paintings with various purposes together with software verification, common sense programming, deductive databases, and theorem proving in lots of domain names. the quantity additionally includes abstracts of 20 implementations of computerized deduction platforms. The authors of approximately part the papers are from the USA, many are from Western Europe, and lots of too are from the remainder of the area. The complaints of the fifth, sixth, seventh, eighth and ninth CADE meetings are released as Volumes 87, 138, one hundred seventy, 230, 310 within the sequence Lecture Notes in desktop Science.
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Extra info for 10th International Conference on Automated Deduction: Kaiserslautern, FRG, July 24–27, 1990 Proceedings
23-41, 1965. , "Using Sophisticated Models in Resolution Theorem Proving", Lecture Notes in Computer Science, No. 90, G. Goos and J. Hartmanis eds, Springer-Verlag, 1980. , "Automatic Theorem Proving with Renamable and Semantics Resolution", JACM, Vol. 14, No. 4, pp. 687-697, October 1967. , "A PROLOG Technology Theorem Prover", Journal of Automated Reasoning, Vol. 4, No. 4, pp. 353-380, 1988. , "A Mechanical Solution of Schubert's Steamroller by Manysorted Resolution", Proc. 8th AAAI, pp. 330-334, 1984.
One promising approach is to use the model elimination calculus, which is complete for first-order logic. As this calculus is sequence-based and needs no factoring it seems even more machine-oriented than resolution, which is a set-based calculus. g. using Prolog-like technology. This *This workwas supported by the European Communityand NixdorfComputer AG within the ESPRIT project 415F. 4] has been convincingly demonstrated with Stickel's PTTP  and, recently, with our SEquential THEOrem prover SETtIEO .
References  Ballantyne, A. W. Bledsoe, "On Generating and Using Examples in Proof Discovery", Machine Intelligence, V 10, pp. 3-39, Harwood, Chichester 1982. , "Automated Theorem Proving", Friedr. Vieweg & Sohn Verlagsgesellschaft MbH, Braunschweig 1982. , "Using Examples to Generate Instantiations for Set Variables", Technical Report No. ATP-67, Department of Computer Science, University of Texas at Austin, July 1982. D. dissertation, University of Texas at Austin, Austin, TX, 1970. , "Realization of a Geometry Theorem-Proving Machine", Proc.