Titlebook: Logic, Language, Information, and Computation; 28th International W Agata Ciabattoni,Elaine Pimentel,Ruy J. G. B. de Q Conference proceedin

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,Tense Logics over?Lattices, view lattices as relational structures based on partial orders, and study the modal logic over them. In this paper, following the earlier steps of Burgess and van Benthem in the 1980s, we use the basic tense logic and its nominal extensions with binary modalities of infimum and supremum to talk abo

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,Combinatorial Flows as?Bicolored Atomic Flows,inatorial proofs on the other side. From atomic flows, introduced by Guglielemi and Gundersen, they inherit the close correspondence with open deduction and the possibility of tracing the occurrences of atoms in a derivation. From combinatorial proofs, introduced by Hughes, they inherit the correctn

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,A Logic of?“Black Box” Classifier Systems,lying Boolean function is fully known. Binary classifiers used in practical applications and trained by machine learning are however opaque. They are usually described as black boxes. In this paper, we provide a product modal logic called . (Product modal Logic for binary input Classifier) in which

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,What Kinds of?Connectives Cause the?Difference Between Intuitionistic Predicate Logic and?the?Logicnctions. Our previous work studied how the choice of propositional connectives changes the relation between classical and intuitionistic propositional logics, and showed that the set of valid sequents in intuitionistic propositional logic coincides with the set of valid sequents in classical proposi

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,Logic of?Visibility in?Social Networks,cture, the emotional volatility of the content and the design of the social media platform. In this paper, we use formal methods to study the visibility of agents and information in a social network. We introduce a modal logic to reason about a social network of agents that can follow each other, po

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The Alternation Hierarchy of the ,-calculus over Weakly Transitive Frames,apt a proof by D’Agostino and Lenzi to show that the .-calculus collapses to its alternation-free fragment over weakly transitive frames. As a consequence, we show that the .-calculus with derivative topological semantics collapses to its alternation-free fragment. We also study the collapse over fr

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,Embedding Kozen-Tiuryn Logic into?Residuated One-Sorted Kleene Algebra with?Tests,es between tests and partial correctness assertions, representing the latter by special implicational formulas. Kozen and Tiuryn’s logic extends Kleene altebra with tests, where partial correctness assertions are represented by equations, not terms. Kleene algebra with codomain, ., is a one-sorted a

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