Non-deterministic semantics for dynamic topological logic

Non-deterministic Semantics for Dynamic Topological Logic

Dynamic Topological Logic (DT L) is a combination of S4, under its topological interpretation, and the temporal logic LT L interpreted over the natural numbers. DT L is used to reason about properties of dynamical systems based on topological spaces. Semantics are given by dynamic topological models, which are tuples 〈X, T , f, V 〉, where 〈X, T 〉 is a topological space, f a function on X and V ...

Non-deterministic semantics for dynamic topological logic

Dynamic Topological Logic (DT L) is a combination of S4, under its topological interpretation, and the temporal logic LT L interpreted over the natural numbers. DT L is used to reason about properties of dynamical systems based on topological spaces. Semantics are given by dynamic topological models, which are tuples 〈X, T , f, V 〉, where 〈X, T 〉 is a topological space, f a function on X and V ...

Topological Semantics of Justification Logic

Non Deterministic Logic Programs

Non deterministic applications arise in many domains, including, stochastic optimization, multi-objectives optimization, stochastic planning, contingent stochastic planning, reinforcement learning, reinforcement learning in partially observable Markov decision processes, and conditional planning. We present a logic programming framework called non deterministic logic programs, along with a decl...

A Non-Deterministic Semantics for Tractable Inference

Unit resolution is arguably the most useful known algorithm for tractable reasoning in propositional logic. Intuitively, if one knows a, b, and a ∧ b ⊃ c, then c should be an obvious implication. However, devising a tractable semantics that allows unit resolution has proven to be an elusive goal. We propose a 3-valued semantics for a tractable fragment of propositional logic that is inherently ...