2008-nii-hol-z-tutorial
101 pages
English

2008-nii-hol-z-tutorial

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101 pages
English
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Analysing Z Specificationswith HOL-Z Burkhart WolffAchim BruckerUniversität des SaarlandesSAP Research,66041 Saarbrücken, GermanyVincenz-Priessnitz-Str 1wolff@wjp.cs.uni-sb.de76131 Karlsruhe, Germanyachim.brucker@sap.com Abstract The increasing complexity of todays software systems makes modeling an important phase during the software development process, both, on the level of requirement analysis and the system design. The ISO-standardized specification language Z can be used for a formal underpinning of these activities. In particular, the Z Method allows for relating Requirements and System Designs via formal refinement notions. In this tutorial we present the interactive theorem prover environment HOL-Z (built as plug-in of Isabelle/HOL) that supports formal reasoning over Z specifications and formal proof on refinements. The system achieved meanwhile a reasonable degree of auto–mation such that several substantial case studies (CVS Server, DARMA funded by Hitachi) had been realized, involving both refinement as well as temporal reasoning. My Credo's and My Background ● Thesis: THERE IS NO SINGLE FORMAL METHOD ● Thesis: FORMAL METHODS MUST BE INTEGRATED INTO A (COMPANY-SPECIFIC) SE – WORKFLOW● Thesis: TOOL-CHAINS MUST FOLLOW METHOD AND WORKFLOW/PRAGMATICS, I.E. THE METHODOLOGY. My Credo's and My Background ● I am a Formal Methods Engineer.I designed Tool-Chains for:● process-oriented refinement(“top-down”, => ...

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Nombre de lectures 19
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Analysing
Z Specifications
with HOL-Z
Burkhart WolffAchim Brucker
Universität des SaarlandesSAP Research,
66041 Saarbrücken, GermanyVincenz-Priessnitz-Str 1
wolff@wjp.cs.uni-sb.de76131 Karlsruhe, Germany
achim.brucker@sap.com
Abstract
The increasing complexity of todays software systems makes
modeling an important phase during the software development
process, both, on the level of requirement analysis and the
system design. The ISO-standardized specification language Z
can be used for a formal underpinning of these activities. In
particular, the Z Method allows for relating Requirements and
System Designs via formal refinement notions. In this tutorial
we present the interactive theorem prover environment HOL-Z
(built as plug-in of Isabelle/HOL) that supports formal reasoning
over Z specifications and formal proof on refinements. The
system achieved meanwhile a reasonable degree of auto–
mation such that several substantial case studies (CVS Server,
DARMA funded by Hitachi) had been realized, involving both
refinement as well as temporal reasoning.
My Credo's and My Background
● Thesis: THERE IS NO SINGLE FORMAL METHOD
● Thesis: FORMAL METHODS MUST BE INTEGRATED
INTO A (COMPANY-SPECIFIC) SE – WORKFLOW
● Thesis: TOOL-CHAINS MUST FOLLOW METHOD
AND WORKFLOW/PRAGMATICS, I.E.
THE METHODOLOGY.
My Credo's and My Background
● I am a Formal Methods Engineer.
I designed Tool-Chains for:
● process-oriented refinement(“top-down”, => HOL-CSP)
● data-oriented refinement (“top-down”, => HOL-Z)
● object-oriented refinement (“top-down, MDE”, =>HOL-OCL)
● test-oriented (“reverse-engineering”,
=> HOL-TestGen
● code-verification (“bottom-up”, =>HOL-Boogie/C)
according the needs of my “clients”
Outline of HOL-Z Tutorial
● Motivation and Introduction
● Foundations: Z, HOL and Z-Semantics in HOL
● The HOL-Z System
● Advanced Modelling Scenarios
● Theorem Proving in HOL-Z

● Case Studies
● ConclusionMotivation and Introduction
Motivation and Introduction
Why Z ?
Motivation and Introduction
Why Z ?
● Z is:
– a fairly old, but a mathematically well-defined FM
– ISO standardized (ISO/IEC 13568:2002, Intern. Standard.)
– inofficial publication standard for FM papers
– has nice text books (Spivey's “Z Referece Manual”,
Woodcocks & Davies “Using Z”, ...)
– ... but few proof-environments
(CadiZ (experimental), Z/EVES (outdated),
ProofPower (HOL4 - based),
HOL-Z (Isabelle/HOL - based))Motivation and Introduction
Why Z ?
● what can you do with Z:
– top-down refinement development method
(forward-simulation, backward-simulation)
– generate code, animators (ZAP, ...)
– it can be used for test-case generation, too.
Motivation and Introduction
Why Z in HOL?
● Z Semantics via Embedding in
Higher-Order Logic (HOL)
– Advantage I : Greatly Simplifies Semantics!
– Advantage II: Gives Basis for TOOL-SUPPORT
within HOL provers
(Isabelle, HOL4, ...)

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