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Algebra of Communicating Processes : ウィキペディア英語版
Algebra of Communicating Processes
The Algebra of Communicating Processes (ACP) is an algebraic approach to reasoning about concurrent systems. It is a member of the family of mathematical theories of concurrency known as process algebras or process calculi. ACP was initially developed by Jan Bergstra and Jan Willem Klop in 1982,〔J.C.M. Baeten, (''A brief history of process algebra'' ), Rapport CSR 04-02, Vakgroep Informatica, Technische Universiteit Eindhoven, 2004〕 as part of an effort to investigate the solutions of unguarded recursive equations. More so than the other seminal process calculi (CCS and CSP), the development of ACP focused on the algebra of processes, and sought to create an abstract, generalized axiomatic system for processes,〔Bas Luttik, (''What is algebraic in process theory'' ), (Algebraic Process Calculi: The First Twenty Five Years and Beyond ), Bertinoro, Italy, August 1, 2005〕 and in fact the term ''process algebra'' was coined during the research that led to ACP.
== Informal description ==
ACP is fundamentally an algebra, in the sense of universal algebra. This algebra provides a way to describe systems in terms of algebraic process expressions that define compositions of other processes, or of certain primitive elements.

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