Logo

Isabelle/HOL: A Proof Assistant for Higher-Order Logic

Large book cover: Isabelle/HOL: A Proof Assistant for Higher-Order Logic

Isabelle/HOL: A Proof Assistant for Higher-Order Logic
by

Publisher: Springer
ISBN/ASIN: 3540433767
ISBN-13: 9783540433767
Number of pages: 223

Description:
This book is a self-contained introduction to interactive proof in higher-order logic (HOL), using the proof assistant Isabelle. It is a tutorial for potential users rather than a monograph for researchers. The book has three parts: Elementary Techniques; Logic and Sets; Advanced Material.

Download or read it online for free here:
Download link
(1.2MB, PDF)

Similar books

Book cover: An Architecture for Combinator Graph ReductionAn Architecture for Combinator Graph Reduction
by - Academic Press
The results of cache-simulation experiments with an abstract machine for reducing combinator graphs are presented. The abstract machine, called TIGRE, exhibits reduction rates that compare favorably with previously reported techniques.
(15444 views)
Book cover: Art Gallery Theorems and AlgorithmsArt Gallery Theorems and Algorithms
by - Oxford University Press
Art gallery theorems and algorithms are so called because they relate to problems involving the visibility of geometrical shapes and their internal surfaces. This book explores generalizations and specializations in these areas.
(19045 views)
Book cover: Mathematics for Computer ScientistsMathematics for Computer Scientists
by - BookBoon
In this textbook you will find the basic mathematics needed by computer scientists. It should help you to understand the meaning of mathematical concepts. Subjects as elementary logic, factorization, plotting functions and matrices are explained.
(25661 views)
Book cover: Algorithmic AlgebraAlgorithmic Algebra
by - Courant Institute of Mathematical Sciences
The main purpose of the book is to acquaint advanced undergraduate and graduate students in computer science, engineering and mathematics with the algorithmic ideas in computer algebra so that they could do research in computational algebra.
(21355 views)