Axiomatic Semantics
ConceptAxiomatic semantics is a formal approach to specifying the meaning of programs by associating each program construct with logical properties (axioms) that relate preconditions and postconditions. It is the foundation of Hoare-style program correctness proofs and underpins tools such as Frama-C and the ACSL specification language for C. It is also used in compiler testing (e.g., the PTE approach) and as one of the semantic frameworks (alongside operational and denotational semantics) for languages such as PPL.
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Overview
Axiomatic semantics is a style of formal semantics in which the meaning of a program is described by logical axioms that relate assumptions (preconditions) about the program state before execution to conclusions (postconditions) that must hold afterwards. It is widely used as the basis for reasoning about program correctness.
Relation to Hoare Logic
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