Overstate 发表于 2025-3-25 05:31:08
Luca Viganòer complete flexibility but are inefficient both in terms of performance and energy. In contrast, ASICs are highly energy-efficient, provide the best performance at the cost of zero flexibility. Application-specific processors or custom processors bridge the gap between these two alternatives by briEsophagus 发表于 2025-3-25 08:23:07
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Labelled Natural Deduction Systems for Propositional Modal Logicsdular way as labelled natural deduction (ND) systems. Our approach is based on a separation between a base ND system and a labelling algebra, which interact through a fixed interface. While the base system stays fixed, ND systems for different modal logics are generated by ‘plugging in’ appropriateInterstellar 发表于 2025-3-26 00:48:40
Labelled Natural Deduction Systems for Propositional Non-Classical Logicseded to build ND systems for large families of propositional non-classical logics, including . (and, more generally, . ), where we can treat non-classical negation as a modal operator and also consider explicitly positive fragments. (The metatheory of positive logics is different from tSelf-Help-Group 发表于 2025-3-26 06:08:17
Labelled Natural Deduction Systems for Quantified Modal Logicsnd modular presentations of propositional non-classical logics. Here we consider quantified modal logics as a significant case study of the additional complexity introduced by quantifiers with respect to the range of possible logics and semantics for them. (Other quantified non-classi免除责任 发表于 2025-3-26 12:29:38
Encoding Labelled Non-Classical Logics in Isabelleeduction presentation of minimal implicational predicate logic with universal quantification over all higher-types .. We call this metalogic ., and to prevent object/meta confusion we use Λ to represent .’s universal quantifier and ⇒ for implication.北京人起源 发表于 2025-3-26 14:30:57
http://reply.papertrans.cn/59/5803/580238/580238_29.png薄荷醇 发表于 2025-3-26 16:53:03
Introduction and Preliminaries, in §2 and §6, we showed that for a large family of propositional modal logics, essentially those with accessibility relations axiomatizable using Horn-clauses, e.g. K, T, K4, S4, etc., we can decompose our labelled deduction (ND or sequent) systems into two separated parts: a base system, fixed fo