Introduction to HOL: A Theorem Proving Environment for Higher Order Logic

(1993)
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Abstract

Higher-Order Logic (HOL) is a proof development system intended for applications to both hardware and software. It is principally used in two ways: for directly proving theorems, and as theorem-proving support for application-specific verification systems. HOL is currently being applied to a wide variety of problems, including the specification and verification of critical systems. Introduction to HOL provides a coherent and self-contained description of HOL containing both a tutorial introduction and most of the material that is needed for day-to-day work with the system. After a quick overview that gives a "hands-on feel" for the way HOL is used, there follows a detailed description of the ML language. The logic that HOL supports and how this logic is embedded in ML, are then described in detail. This is followed by an explanation of the theorem-proving infrastructure provided by HOL. Finally two appendices contain a subset of the reference manual, and an overview of the HOL library, including an example of an actual library documentation.

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Citations of this work

The Higher-Order Prover LEO-II.Christoph Benzmüller, Nik Sultana, Lawrence C. Paulson & Frank Theiß - 2015 - Journal of Automated Reasoning 55 (4):389-404.
The seven virtues of simple type theory.William M. Farmer - 2008 - Journal of Applied Logic 6 (3):267-286.
Computational Philosophy.Patrick Grim & Daniel Singer - 2024 - Stanford Encyclopedia of Philosophy.
Higher-order Aspects and Context in SUMO.Christoph Benzmüller & Adam Pease - 2012 - Journal of Web Semantics 12:104-117.

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