Logics of Programs

Brooklyn, June 17-19, 1985

AvRohit Parikh

Häftad, Engelska, 1985

Del i serien Lecture Notes in Computer Science

552 kr

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Produktinformation

Utgivningsdatum:1985-06-01
Mått:155 x 235 x 24 mm
Vikt:657 g
Format:Häftad
Språk:Engelska
Serie:Lecture Notes in Computer Science
Antal sidor:428
Upplaga:1985
Förlag:Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
ISBN:9783540156482

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Innehållsförteckning

Nonclausal temporal deduction.- Unsolvable terms in typed lambda calculus with fix-point operators: Extended abstract.- Lambda calculus with constrained types.- An axiomatic treatment of a parallel programming language.- Recursive definitions in type theory.- Errata.- Automata, tableaux, and temporal logics.- Proving termination of Prolog programs.- A Hoare Calculus for functions defined by recursion on higher types.- On the relative incompleteness of logics for total correctness.- From synchronization tree logic to acceptance model logic.- A FASE specification of FP.- On asymptotic probabilities of inductive queries and their decision problem.- Compositional semantics for real-time distributed computing.- Partial-correctness theories as first-order theories.- The glory of the past.- Continuation semantics in typed lambda-calculi.- Second-order logical relations.- Behavior: a temporal appreach to process modeling.- Equational logic as a programming language: Abstract.- Distributed processes and the logic of knowledge.- Some constructions for order-theoretic models of concurrency.- Proving fairness of schedulers.- The reasoning powers of Burstall's (modal logic) and Pnueli's (temporal logic) program verification methods.- A partial correctness logic for procedures.- A proof system for Distributed Processes.- Fixpoints and program looping: Reductions from the Propositional mu-calculus into Propositional Dynamic Logics of Looping.- Semantical analysis of specification logic.- A simple programming language with data types: semantics and verification.- Computer aided reasoning.- The taming of converse: Reasoning about two-way computations.