We provide an introduction to the specification language Z from a logical perspective. The possibility of presenting Z in this way is a consequence of a number of joint publications on Z logic that Henson and Reeves have co-written since 1997. We provide an informal as well as a formal introduction to Z logic and show how it may be used, and extended, to investigate issues such as equational logic, the logic of preconditions, operation and data refinement, and monotonicity
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...
The popularity and flexibility of the Z notation can largely be attributed to its notion of schemas....
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...
This paper provides an introduction to the specification language Z from a logical perspective. The ...
This paper provides an introduction to the specification language Z from a logical perspective. The ...
This paper provides an introduction to the specification language Z from a logical perspective. The ...
In this chapter, we describe a specification logic called ?Z. This is a Z-like formal method in whic...
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...
Despite being widely regarded as a gloss on first-order logic and set theory, Z has not been found t...
This is the second of two related papers. In "Revising Z: Part I - logic and semantics" (this journa...
The Z notation is a formal specification language used for describing and mod-elling computing syste...
We introduce a simple specification logic Zc comprising a logic and semantics (in ZF set theory). We...
The Z notation is a formal specification language used for describing and mod-elling computing syste...
The popularity and flexibility of the Z notation can largely be attributed to its notion of schemas....
AbstractThe popularity and flexibility of the Z notation can largely be attributed to its notion of ...
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...
The popularity and flexibility of the Z notation can largely be attributed to its notion of schemas....
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...
This paper provides an introduction to the specification language Z from a logical perspective. The ...
This paper provides an introduction to the specification language Z from a logical perspective. The ...
This paper provides an introduction to the specification language Z from a logical perspective. The ...
In this chapter, we describe a specification logic called ?Z. This is a Z-like formal method in whic...
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...
Despite being widely regarded as a gloss on first-order logic and set theory, Z has not been found t...
This is the second of two related papers. In "Revising Z: Part I - logic and semantics" (this journa...
The Z notation is a formal specification language used for describing and mod-elling computing syste...
We introduce a simple specification logic Zc comprising a logic and semantics (in ZF set theory). We...
The Z notation is a formal specification language used for describing and mod-elling computing syste...
The popularity and flexibility of the Z notation can largely be attributed to its notion of schemas....
AbstractThe popularity and flexibility of the Z notation can largely be attributed to its notion of ...
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...
The popularity and flexibility of the Z notation can largely be attributed to its notion of schemas....
This is the first of two related papers. We introduce a simple specification logic ZC comprising a l...