5th Conference on Automated Deduction | Les Arcs, France, July 8-11, 1980 | ISBN 9783540100096

5th Conference on Automated Deduction

Les Arcs, France, July 8-11, 1980

herausgegeben von Wolfgang Bibel und R. Kowalski
Mitwirkende
Herausgegeben vonWolfgang Bibel
Herausgegeben vonR. Kowalski
Buchcover 5th Conference on Automated Deduction  | EAN 9783540100096 | ISBN 3-540-10009-1 | ISBN 978-3-540-10009-6

5th Conference on Automated Deduction

Les Arcs, France, July 8-11, 1980

herausgegeben von Wolfgang Bibel und R. Kowalski
Mitwirkende
Herausgegeben vonWolfgang Bibel
Herausgegeben vonR. Kowalski

Inhaltsverzeichnis

  • Using meta-theoretic reasoning to do algebra.
  • Generating contours of integration: An application of PROLOG in symbolic computing.
  • Using meta-level inference for selective application of multiple rewrite rules in algebraic manipulation.
  • Proofs as descriptions of computation.
  • Program synthesis from incomplete specifications.
  • A system for proving equivalences of recursive programs.
  • Variable elimination and chaining in a resolution-based prover for inequalities.
  • Decision procedures for some fragments of set theory.
  • Simplifying interpreted formulas.
  • Specification and verification of real-time, distributed systems using the theory of constraints.
  • Reasoning by plausible inference.
  • Logical support in a time-varying model.
  • An experiment with the Boyer-Moore theorem prover: A proof of the correctness of a simple parser of expressions.
  • An experiment with „Edinburgh LCF“.
  • An approach to theorem proving on the basis of a typed lambda-calculus.
  • Adding dynamic paramodulation to rewrite algorithms.
  • Hyperparamodulation: A refinement of paramodulation.
  • The AFFIRM theorem prover: Proof forests and management of large proofs.
  • Data structures and control architecture for implementation of theorem-proving programs.
  • A note on resolution: How to get rid of factoring without loosing completeness.
  • Abstraction mappings in mechanical theorem proving.
  • Transforming matings into natural deduction proofs.
  • Analysis of dependencies to improve the behaviour of logic programs.
  • Selective backtracking for logic programs.
  • Canonical forms and unification.
  • Deciding unique termination of permutative rewriting systems: Choose your term algebra carefully.
  • How to prove algebraic inductive hypotheses without induction.
  • A complete, nonredundant algorithm for reversed skolemization.