By David A. McAllester

This publication constitutes the refereed lawsuits of the seventeenth overseas convention on automatic Deduction, CADE-17, held in Pittsburgh, Pennsylvania, united states, in June 2000. The 24 revised complete study papers and 15 process descriptions offered have been rigorously reviewed and chosen from fifty three paper submissions and 20 process description submissions. additionally integrated are contributions akin to invited talks and tutorials. The authorised papers disguise quite a few subject matters regarding theorem proving and its purposes reminiscent of proof-carrying code, cryptographic protocol verification, version checking, cooperating determination tactics, application verification, and determination.

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Additional info for Automated deduction - CADE-17: 17th International Conference on Automated Deduction, Pittsburgh, PA, USA, June 17-20, 2000 : proceedings, Volume 17, Part 2000

Example text

We implemented these decision procedures along with a few others in the Touchstone theorem prover that we use in our proof-carrying code experiments. One noteworthy feature of our implementation is that proofs of intermediate subgoals are generated lazily and only if they turn out to be on the successful proof search path. With this optimization the overhead of proof generation is a 30% increase in the size of the prover source code and a 15% increase of proving time. Proof generation or logging appears in various forms in other theorem provers as well.

J. C. Gordon and T. F. Melham (editors). Introduction to HOL: A theorem proving environment for higher order logic, Cambridge University Press, 1993. 13. R. Milner and R. Weyhrauch. Proving Compiler Correctness in a Mechanized Logic. In Machine Intelligence, 7:51-70, 1972. 14. Robert S. Boyer and Yuan Yu. Automated Correctness Proofs of Machine Code Programs for a Commercial Microprocessor. In the 11th International Conference of Automated Deduction, pages 416-430. Springer-Verlag, 1992. 15. M.

Eqtr(pf n−1 , pf n ) . . )) mkEqContra(a, b, eqab) = /* class(a) ∩ forbid(root(b)) = ∅ */ let a ∈ class(a), b ∈ class(b) such that (a = b , neqab) ∈ undoStack return falsei(eqtr(prfEq(a , a), eqtr(eqab, prfEq(b, b ))), neqab) The decision procedure operates as follows. When an equality a = b is asserted we first check the Invariant C2 condition to see if we detected a contradiction, in which case we use mkEqContra to generate the proof of falsehood required for the Contradiction exception.

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Automated deduction - CADE-17: 17th International Conference by David A. McAllester
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