Titlebook: Structural Analysis of Non-Classical Logics; The Proceedings of t Syraya Chin-Mu Yang,Duen-Min Deng,Hanti Lin Conference proceedings 2016 S

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,Structural Models for Williamson’s Modal Epistemology,the cotenability problem and the gap problem. As I diagnose it, these problems somehow indicate that our standard way of understanding counterfactuals under the received possible-worlds semantics may have insufficient ‘structures’ to distinguish various different kinds of constraints on our counterf

IDEAS

Motivating the Causal Modeling Semantics of Counterfactuals, or, Why We Should Favor the Causal Mod Stalnaker [.]. In this paper, I argue that, from the perspective of philosophical semantics, the causal modeling semantics proposed by Pearl [.] and others (e.g., Briggs [.]) is more plausible than the Lewis-Stalnaker possible-worlds semantics. I offer two reasons. First, the possible-worlds semant

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The Meaning of Epistemic Modality and the Absence of Truth, ‘the keys might be in the drawer’ and ‘they might be in the car’ (Kamp, Proc Aristotelian Soc N S 74:57–74 (1973), [.]). Namely, ‘or’ behaves like a conjunction ‘a(chǎn)nd’ when it meets epistemic modality ‘might’. It has been noted that it is very difficult to explain this phenomenon in terms of convers

白楊

Revising a Labelled Sequent Calculus for Public Announcement Logic,g an axiom of Hilbert-style axiomatization of PAL. Then, we provide our revised calculus . to show that all the formulas provable in Hilbert-style axiomatization of PAL are also provable in . together with the . rule. We also establish that our calculus enjoys cut elimination theorem. Moreover, we s

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Chagrin

Kindle

Constructive Embedding from Extensions of Logics of Strict Implication into Modal Logics,al logics via labelled sequent calculi. Then, they regard a monotonicity of atomic propositions in intuitionistic logic as an initial sequent, i.e., an axiom. However, we regard the monotonicity as an additional inference rule and employ a modified translation sending an atomic variable . to . to ge

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