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by Jeffrey J. Joyce,Carl-Johan H. Seger

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ISBN: 3540578269
Author: Jeffrey J. Joyce,Carl-Johan H. Seger
Language: English
Publisher: Springer; 1994 edition (May 27, 1994)
Pages: 526
Category: Computer Science
Subcategory: IT
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It was the sixth in the series of annual international.

Jeffrey J. Joyce, Carl-Johan H. Seger.

Theorem-proving and symbolic trajectory evaluation are both described as methods for the formal verification of hardware. They are both used to achieve a common goal--correctly designed hardware--and both are intended to be an alternative to conventional methods based on non-exhaustive simulation. However, they have different strengths and weaknesses.

Author: Jeffrey J. Joyce Carl-Johan H. TPHOLs'98 Discrete Mathematics and It. .

Format: Print Replica

A: Computer Science and Technology). Format: Print Replica.

Bibliographic content of HUG 1993. Lecture Notes in Computer Science 780, Springer 1994, ISBN 3-540-57826-9.

In J. J. Joyce and . Canada, August 1993. Springer-Verlag, 1994.

Flemming Andersen, Kim Dam Petersen (auth.

Jeffrey J. Seger (ed. Flemming Andersen, Kim Dam Petersen (auth.

Milner, R. and Wadsworth, C. Edinburgh LCF: a mechanised logic of computation, Lecture Notes in Comput. Sci. 78 (Springer, 1979). 9Harrison, John, ‘Binary decision diagrams as a HOL derived rule’, The Computer Journal 38 (1995) 162–170. 10Hazelhurst, Scott, and Seger, Carl-Johan . ‘Symbolic trajectory evaluation’, Formal hardware verification (ed. Kropf, Thomas, Springer, 1997) 3–78.

This volume constitutes the refereed proceedings of the 1993 Higher-Order Logic User's Group Workshop, held at the University of British Columbia in August 1993. The workshop was sponsored by the Centre for Integrated Computer System Research. It was the sixth in the series of annual international workshops dedicated to the topic of Higher-Order Logic theorem proving, its usage in the HOL system, and its applications. The volume contains 40 papers, including an invited paper by David Parnas, McMaster University, Canada, entitled "Some theorems we should prove".

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