On the semantic relation of Z and HOL

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 1493, Issue , 1998, Pages 96-116

  Santen, Thomas ^a  

^a FRAUNHOFER FIRST   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER CIRCUITS; FORMAL LOGIC; FORMAL SPECIFICATION; SET THEORY;

DRAFT STANDARD; HIGHER ORDER LOGIC; ISABELLE; KERNEL LANGUAGES; PROOF SYSTEM; SEMANTIC MODEL; SEMANTIC RELATIONS; TYPE SYSTEMS;

SEMANTICS;

EID: 84957710534     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/bfb0056028     Document Type: Conference Paper

References (14)

1. P. B. Andrews. An Introduction to Mathematical Logic and Type Theory: To Truth Through Proof. Academic Press, 1986. 115
2. J. P. Bowen and M. J. C. Gordon. A shallow embedding of Z in HOL. Information and Software Technology, 37(5-6):269-276, May/June 1995. 96
3. M. J. C. Gordon and T. M. Melham, editors. Introduction to HOL: A theorem proving environment for higher order logics. Cambridge UniversityPress, 1993. 96, 102, 105, 115
4. M. C. Henson and S. Reeves. A logic for the schema calculus. In J. P. Bowen, A. Fett and M. G. Hinchey, editors, ZUM’98: The Z Formal Specification Notation, Lecture Notes in Computer Science, volume 1493, pages 172-191. Springer-Verlag, 1998. This volume. 115
5. R. B. Jones. ICL ProofPower. BCS FACS FACTS Series III 1(1):10-13, 1192. 96
6. Kolyang, T. Santen, and B. Wolff. A structure preserving encoding of Z in Isabelle/ HOL. In J. von Wright, J. Grundy, and J. Harrison, editors, Theorem Proving in Higher-Order Logics, Lecture Notes in Computer Science, volume 1125, pages 283-298. Springer-Verlag, 1996. 96, 111, 115
7. A. Martin. Approaches to proof in Z - or - whyeff ective proof tool support for Z is hard. Technical Report 97-34, Software Verification Research Centre, 1997. 96
8. J. Nicholls, editor. Z Notation - version 1.2. Draft ISO standard, 1995. 96, 97, 98, 99, 101, 102, 112, 113, 115
9. L. C. Paulson. Isabelle - A Generic Theorem Prover. Lecture Notes in Computer Science, volume 828. Springer-Verlag, 1994. 96, 115
10. M. Saaltink. Inferring generic actuals in Z/EVES. The Z/EVES mailing list, May 1997. Email: zeves@ora.on.ca 113
11. G. P. Smith. An Object-Oriented Approach to Formal Specification. PhD thesis, Universityof Queensland, Australia, 1992. 112
12. J. M. Spivey. The fuzz manual. Computing Science Consultancy, Oxford, UK, 1992. 96
13. J. M. Spivey. The Z Notation - A Reference Manual. Prentice Hall International Series in Computer Science, 2nd edition, 1992. 96, 97
14. I. Toyn. Z notation - draft 0.7. Proposal to the ISO Z Standards Panel, December 1997. 115