Theorem Proving in Higher Order Logics: 13th International Conference, TPHOLs 2000 Portland, OR, USA, August 14–18, 2000 Proceedings

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This volume is the proceedings of the 13th International Conference on Theo­ rem Proving in Higher Order Logics (TPHOLs 2000) held 14-18 August 2000 in Portland, Oregon, USA. Each of the 55 papers submitted in the full rese­ arch category was refereed by at least three reviewers who were selected by the program committee. Because of the limited space available in the program and proceedings, only 29 papers were accepted for presentation and publication in this volume. In keeping with tradition, TPHOLs 2000 also offered a venue for the presen­ tation of work in progress, where researchers invite discussion by means of a brief preliminary talk and then discuss their work at a poster session. A supplemen­ tary proceedings containing associated papers for work in progress was published by the Oregon Graduate Institute (OGI) as technical report CSE-00-009. The organizers are grateful to Bob Colwell, Robin Milner and Larry Wos for agreeing to give invited talks. Bob Colwell was the lead architect on the Intel P6 microarchitecture, which introduced a number of innovative techniques and achieved enormous commercial success. As such, he is ideally placed to offer an industrial perspective on the challenges for formal verification. Robin Milner contributed many key ideas to computer theorem proving, and to functional programming, through his leadership of the influential Edinburgh LCF project.

Author(s): Antonia Balaa, Yves Bertot (auth.), Mark Aagaard, John Harrison (eds.)
Series: Lecture Notes in Computer Science 1869
Edition: 1
Publisher: Springer-Verlag Berlin Heidelberg
Year: 2000

Language: English
Pages: 539
Tags: Mathematical Logic and Formal Languages; Artificial Intelligence (incl. Robotics); Logics and Meanings of Programs; Software Engineering; Logic Design

Fix-Point Equations for Well-Founded Recursion in Type Theory....Pages 1-16
Programming and Computing in HOL....Pages 17-37
Proof Terms for Simply Typed Higher Order Logic....Pages 38-52
Routing Information Protocol in HOL/SPIN....Pages 53-72
Recursive Families of Inductive Types....Pages 73-89
Aircraft Trajectory Modeling and Alerting Algorithm Verification....Pages 90-105
Intel’s Formal Verification Experience on the Willamette Development....Pages 106-107
A Prototype Proof Translator from HOL to Coq....Pages 108-125
Proving ML Type Soundness Within Coq....Pages 126-144
On the Mechanization of Real Analysis in Isabelle/HOL....Pages 145-161
Equational Reasoning via Partial Reflection....Pages 162-178
Reachability Programming in HOL98 Using BDDs....Pages 179-196
Transcendental Functions and Continuity Checking in PVS....Pages 197-214
Verified Optimizations for the Intel IA-64 Architecture....Pages 215-232
Formal Verification of IA-64 Division Algorithms....Pages 233-251
Fast Tactic-Based Theorem Proving....Pages 252-267
Implementing a Program Logic of Objects in a Higher-Order Logic Theorem Prover....Pages 268-282
A Strong and Mechanizable Grand Logic....Pages 283-300
Inheritance in Higher Order Logic: Modeling and Reasoning....Pages 301-319
Total-Correctness Refinement for Sequential Reactive Systems....Pages 320-337
Divider Circuit Verification with Model Checking and Theorem Proving....Pages 338-355
Specification and Verification of a Steam-Boiler with Signal-Coq....Pages 356-371
Functional Procedures in Higher-Order Logic....Pages 372-387
Formalizing Stålmarck’s Algorithm in Coq....Pages 388-405
TAS — A Generic Window Inference System....Pages 406-423
Weak Alternating Automata in Isabelle/HOL....Pages 424-441
Graphical Theories of Interactive Systems: Can a Proof Assistant Help?....Pages 442-442
Formal Verification of the Alpha 21364 Network Protocol....Pages 443-461
Dependently Typed Records for Representing Mathematical Structure....Pages 462-479
Towards a Machine-Checked Java Specification Book....Pages 480-497
Another Look at Nested Recursion....Pages 498-518
Automating the Search for Answers to Open Questions....Pages 519-525
Appendix: Conjectures Concerning Proof, Design, and Verification....Pages 526-533