Program Algebra for Component Code

Author:

Bergstra J. A.1,Loots M. E.2

Affiliation:

1. Programming Research Group, University of Amsterdam, and Department of Philosophy, Utrecht University, The Netherlands, , , , , , NL

2. Tilburg University, Faculty of Philosophy, The Netherlands, , , , , , NL

Abstract

Abstract. The jump instruction is considered essential for an adequate theoretical understanding of imperative sequential programming. Using atomic actions and tests as a basis we outline an algebra of programs, denoted PGA, which captures the crux of sequential programming. PGA provides an ontology for programs rather than a semantics. Out of a multitude of conceivable semantic views on PGA we single out a behaviour extraction operator which assigns to each program a behaviour. The meaning of the constants of PGA is explained in terms of the extracted behaviour. Using PGA a small hierarchy of program notations is developed. Projection semantics is proposed as a tool for the description of program semantics.

Publisher

Association for Computing Machinery (ACM)

Subject

Theoretical Computer Science,Software

Reference13 articles.

1. Can programming be liberated from the Von Neumann style? A functional style and its algebra of programs;Backus J.;Communications of the ACM,1978

2. A propositional logic with 4 values: True, false, divergent and meaningless;Bergstra J. A.;Journal of Applied Non-Classical logics,1995

3. -W.: Process algebra for synchronous communication;Bergstra J. A.;Information and Control,1984

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