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A calculus for schemes in Z

Abstract:
The popularity and flexibility of the Z notation can largely be attributed to its notion of schemas. We describe these schemas and illustrate their various common uses in Z. We also present a collection of logical laws for manipulating these schemas. These laws are capable of supporting reasoning about the Z schema calculus in its full generality. This is demonstrated by presenting some theorems about the removability of schemas from Z specifications, together with outline proofs. We survey briefly models against which this logical system may be proven sound, and other related logics for Z. © 2000 Academic Press.
Publication status:
Published

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Publisher copy:
10.1006/jsco.1999.0347

Authors

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Institution:
University of Oxford
Division:
MPLS
Department:
Computer Science
Role:
Author


Journal:
JOURNAL OF SYMBOLIC COMPUTATION More from this journal
Volume:
30
Issue:
1
Pages:
63-91
Publication date:
2000-07-01
DOI:
ISSN:
0747-7171


Language:
English
Pubs id:
pubs:278570
UUID:
uuid:0da53ff9-9562-4b44-9454-77c554938c7a
Local pid:
pubs:278570
Source identifiers:
278570
Deposit date:
2012-12-19
ARK identifier:

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