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Titlebook: Algebraic Approaches to Program Semantics; Ernest G. Manes,Michael A. Arbib Book 1986 Springer Science+Business Media New York 1986 Boolea

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Decent Work and Economic Growthtics in which every data type is a domain and every computed function is continuous. We provide a critique of these basic assumptions in Section 1, but then proceed to develop an introduction to this theory of ordered semantics in the remaining sections.
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https://doi.org/10.1007/978-1-4612-4962-7Boolean algebra; computer; control; evolution; formal language; formal languages; functional programming; m
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978-1-4612-9377-4Springer Science+Business Media New York 1986
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Collective Employment AgreementsThe previous chapter considered a number of situations in which an object of semantic interest arises as the least fixed point of a continuous map .:(., ≤)→(., ≤) of some domain (., ≤). So far, the domain structure is but a technical device to distinguish the . fixpoint from the other fixed points.
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https://doi.org/10.1007/978-3-319-95867-5Just as posets generalize categories, the Kleene fixed point theorem of . generalizes to provide a “co-continuous” endofunctor ψ: .→. with a least fixed point as the “colimit” of the “right chain”
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Assertion SemanticsIn the introductory Section 4.1 we informally define partial correctness assertions and notions relating to weakest preconditions with the Pascal fragment of Section 1.2 in mind. Here, we state a number of well-known properties and proof rules whose truth is intuitively evident.
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