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Lyndon interpolation theorem of instantial neighborhood logic - constructively via a sequent calculus

机译:Lyndon瞬间邻域逻辑的插值定理 - 通过序列微积分建设性地

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摘要

Instantial neighborhood logic (INL) is classical propositional logic enriched by a two-sorted operator square. In a neighborhood model, a formula like square(alpha(1), .. alpha(j); alpha(0)) (for an arbitrary natural number j) means that, the current point has a neighborhood in which alpha(0) universally holds and none of alpha(1), ..., alpha(j) universally fails. This paper offers to INL: (1) a cut-free sequent calculus, and (2) a constructive proof of its Lyndon interpolation theorem. (C) 2019 Elsevier B.V. All rights reserved.
机译:瞬间邻域逻辑(INL)是由双排序的操作广场丰富的经典命题逻辑。 在邻域模型中,如方形(alpha(1),alpha(j); alpha(0))(用于任意自然数j)意味着,当前点有一个alpha(0)的邻域 普遍持有且alpha(1),...,alpha(j)普遍失败。 本文提供了Inl:(1)无缺陷的搜索节奏,以及(2)其Lyndon插值定理的建设性证据。 (c)2019年Elsevier B.V.保留所有权利。

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