Preferred History Semantics for Iterated Updates
Shai Berger, Daniel Lehmann, Karl Schlechta
Abstract
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Shai Berger, Daniel Lehmann, Karl Schlechta
Abstract
Open-access reader
We give a semantics to iterated update by a preference relation on possible developments. An iterated update is a sequence of formulas, giving (incomplete) information about successive states of the world. A development is a sequence of models, describing a possible trajectory through time. We assume a principle of inertia and prefer those developments, which are compatible with the information, and avoid unnecessary changes. The logical properties of the updates defined in this way are considered, and a representation result is proved.
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We give a semantics to iterated update by a preference relation on possible developments. An iterated update is a sequence of formulas, giving (incomplete) information about successive states of the world. A development is a sequence of models, describing a possible trajectory through time. We assume a principle of inertia and prefer those developments, which are compatible with the information, and avoid unnecessary changes. The logical properties of the updates defined in this way are considered, and a representation result is proved.
Key concepts: Semantics (computer science), Iterated function, Computer science, Programming language, Mathematics, Mathematical analysis