Computer Science Logic: 7th Workshop, CSL '93 Swansea, by Alexander Aiken, Dexter Kozen, Moshe Vardi, Ed Wimmers

By Alexander Aiken, Dexter Kozen, Moshe Vardi, Ed Wimmers (auth.), Egon Börger, Yuri Gurevich, Karl Meinke (eds.)

This quantity includes the ultimate types of a set of papers offered on the Annual convention of the eu organization for computing device technological know-how good judgment, CSL '93, held at Swansea, united kingdom in September 1993.
The 21 complete papers integrated have been chosen from a complete of sixty two submissions and basically give a contribution to the complete zone of laptop technological know-how common sense learn. they're dedicated to such subject matters as set constraints, lambda calculi, strategy algebras, application semantics, intuitionistic logics, fixed-point logics, the equivalence challenge, Horn clauses, quantifiers, and facts tranformations.

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On the Logic of TLA+. Computing and Informatics 22(1-2) (2003) 43. : The Specification Language TLA+ . In: Merz, S. ) Logics of Specification Languages [9], pp. 401–451. Springer, Heidelberg (2008) 44. : Casl – the Common Algebraic Specification Language. In: Logics of Specification Languages [9], pp. 241–298. Springer, Heidelberg (2008) 45. : CASL — The Common Algebraic Specification Language: Semantics and Proof Theory. Computing and Informatics 22(1-2) (2003) 46. : Executing Temporal Logic Programs.

Tt ≡ tt, ϕ ∧ tt ≡ ϕ and ϕ ∧ ϕ ≡ ϕ ∧ ϕ ≡ ϕ. Also, a ff ≡= ff and [a]tt ≡ tt. Reachability Analysis: Removal of variables X P unreachable from X0 /P0 , where P0 is the initial process. Constant Propagation: Remove trivial variables X =d tt and X =d ff. Obviously, after constant propagation the formulas in which X occurs are subject to boolean simplification. Trivial Equation Elimination: Replace X =d ϕ with X =d tt if ϕ[tt/X] ≡ tt. Equation Reduction: Collapse X and Y if X =d ϕ, Y =d ψ and ϕ[Y /X] ≡ ψ[Y /X].

Springer, Heidelberg (1985); revised and corrected second version (1997) 38. : The Temporal Logic of Actions. Transactions on Programming Languages and Systems 16(3), 872–923 (1995) 39. : Specifying Systems. Addison–Wesley, Boston (2002) 40. : The Temporal Logic of Reactive Systems: Specifications. Addison Wesley, Reading (1991) 41. : The Temporal Logic of Reactive Systems: Safety. Addison Wesley, Reading (1995) 42. : On the Logic of TLA+. Computing and Informatics 22(1-2) (2003) 43. : The Specification Language TLA+ .

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