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Theorem Proving in Higher Order Logics

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Table of Contents

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    Book Overview
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    Chapter 1 Click’n Prove: Interactive Proofs within Set Theory
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    Chapter 2 Formal Specification and Verification of ARM6
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    Chapter 3 A Programming Logic for Java Bytecode Programs
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    Chapter 4 Verified Bytecode Subroutines
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    Chapter 5 Complete Integer Decision Procedures as Derived Rules in HOL
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    Chapter 6 Changing Data Representation within the Coq System
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    Chapter 7 Applications of Polytypism in Theorem Proving
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    Chapter 8 A Coverage Checking Algorithm for LF
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    Chapter 9 Automatic Generation of Generalization Lemmas for Proving Properties of Tail-Recursive Definitions
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    Chapter 10 Embedding of Systems of Affine Recurrence Equations in Coq
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    Chapter 11 Programming a Symbolic Model Checker in a Fully Expansive Theorem Prover
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    Chapter 12 Combining Testing and Proving in Dependent Type Theory
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    Chapter 13 Reasoning about Proof Search Specifications: An Abstract
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    Chapter 14 Program Extraction from Large Proof Developments
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    Chapter 15 First Order Logic with Domain Conditions
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    Chapter 16 Extending Higher-Order Unification to Support Proof Irrelevance
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    Chapter 17 Inductive Invariants for Nested Recursion
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    Chapter 18 Implementing Modules in the Coq System
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    Chapter 19 MetaPRL – A Modular Logical Environment
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    Chapter 20 Proving Pearl: Knuth’s Algorithm for Prime Numbers
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    Chapter 21 Formalizing Hilbert’s Grundlagen in Isabelle/Isar
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    Chapter 22 Using Coq to Verify Java CardTM Applet Isolation Properties
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    Chapter 23 Theorem Proving in Higher Order Logics
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Title
Theorem Proving in Higher Order Logics
Published by
Springer Berlin Heidelberg, January 2003
DOI 10.1007/b11935
ISBNs
978-3-54-040664-8, 978-3-54-045130-3
Editors

David Basin, Burkhart Wolff

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