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Publication type: Article in Proceedings
Author: Sergey Goncharov, Lutz Schröder, Till Mossakowski
Editor: Rastislav Kralovic, Pawel Urzyczyn
Title: Completeness of Global Evaluation Logic
Book / Collection title: Mathematical Foundations of Computer Science
Volume: 4162
Page(s): 447 – 458
Series: Lecture Notes in Computer Science
Year published: 2006
Publisher: Springer, Berlin
Abstract: Monads serve the abstract encapsulation of side effects in semantics and functional programming. Various monad-based specification languages have been introduced in order to express requirements on generic side-effecting programs. A basic role is played here by global evaluation logic, concerned with formulae which may be thought of as being universally quantified over the state space; this formalism is the fundament of more advanced logics such as monad-based Hoare logic or dynamic logic. We prove completeness of global evaluation logic for models in cartesian categories with a distinguished Heyting algebra object.
Internet: http://dx.doi.org/10.1007/11821069_39
PDF Version: http://www.informatik.uni-bremen.de/~lschrode/papers/GELcompl.pdf
PostScript Version: http://www.informatik.uni-bremen.de/~lschrode/papers/GELcompl.ps
Keywords: side effects monads evaluation logic completeness
Status: Reviewed
Last updated: 18. 06. 2008

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