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Program Algebra for Component Code

By J.A. Bergstra and M.E. Loots

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\ud 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

Topics: Wijsbegeerte, Program, Instructions, Repetition, Behaviour extraction, Projection semantics, Embedding, Canonical Form
Year: 2000
OAI identifier: oai:dspace.library.uu.nl:1874/21393
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