Titlebook: Logic, Language, and Computation; 10th International T Martin Aher,Daniel Hole,Clemens Kupke Conference proceedings 2015 Springer-Verlag Be

defenses

mettlesome

Cut-Elimination and Proof Schemata,cut-free proof; cut-free proofs are analytic and consist entirely of syntactic material of the end-sequent (the proven theorem). But in systems with induction rules, cut-elimination is either impossible or does not produce proofs with the subformula property. One way to overcome this problem is to f

Ebct207

Towards a Suppositional Inquisitive Semantics,as in .. In the latter type of exchange, both participants make a certain ., and exchange information under the assumption that this supposition holds. This paper develops a semantic framework for the analysis of this kind of information exchange. Building on earlier work in inquisitive semantics, i

Harrowing

Kripke Models Built from Models of Arithmetic,ion . is said to be an . if for any model . of ., . iff . for all . with ., where . is an intensionally correct provability predicate of .. The existence of arithmetical accessibility relations yields a new perspective on the arithmetical completeness of .. We show that any finite Kripke model for t

帽子

Positive Formulas in Intuitionistic and Minimal Logic,nd .. For each formula . of . we define the positive formula . that represents the positive content of .. The formulas . and . exhibit the same behavior on top models, models with a largest world that makes all atomic sentences true. We characterize the positive formulas of . and . as the formulas t

憤怒歷史

MELON

Frame Theory, Dependence Logic and Strategies, frames are defined as a particular kind of typed feature structures. On this approach, the semantic value of a lexical item is reduced to its contribution to the truth conditions of sentences in which it occurs. This reduction does neither account for dynamic phenomena nor for results from neurosci

埋葬

BROOK

,Alternative Semantics for Visser’s Propositional Logics,y logic ., an extension of ., is determined by the class of all irreflexive and transitive finite Kripke frames. While Visser showed that . is embeddable into the modal logic ., we first show that . is embeddable into the modal logic ., which is determined by the class of all weakly transitive Kripk

Consensus