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- W2565004881 abstract "We define quantitative fixpoint logics for reasoning about linear time properties of states in systems with branching behaviour. We model such systems as coalgebras whose type arises as the composition of a branching monad with one or more polynomial endofunctors on the category of sets. The domain of truth values for our logics is determined by the choice of branching monad, as is the special modality used to abstract away branching in the semantics of the logics. To justify our choice of syntax and semantics for the logics, we prove the equivalence between their step-wise semantics and an alternative path-based semantics for the fixpoint-free fragments of the logics. Instances of these logics support reasoning about the possibility, probability or minimal cost of exhibiting a given linear time property. We conclude with two examples of logics that have a linear time flavour but do not admit a path-based semantics, namely a logic for reasoning about resource usage in infinitely-running computations, and a quantitative logic for reasoning about component interaction." @default.
- W2565004881 created "2017-01-06" @default.
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- W2565004881 date "2016-12-23" @default.
- W2565004881 modified "2023-09-27" @default.
- W2565004881 title "A Coalgebraic Approach to Quantitative Linear Time Logics." @default.
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