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Atomic Cut Elimination for Classical Logic

机译:古典逻辑的原子切除消除

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System SKS is a set of rules for classical propositional logic presented in the calculus of structures. Like sequent systems and unlike natural deduction systems, it has an explicit cut rule, which is admissible. In contrast to sequent systems, the cut rule can easily be reduced to atomic form. This allows for a very simple cut elimination procedure based on plugging in parts of a proof, like normalisation in natural deduction and unlike cut elimination in the sequent calculus. It should thus be a good common starting point for investigations into both proof search as computation and proof normalisation as computation.
机译:System SKS是在结构微积分中呈现的经典命题逻辑的一组规则。与Sequent Systems一样,与自然扣除系统不同,它具有明确的削减规则,可允许。与顺序系统相反,切割规则可以很容易地降低到原子形式。这允许基于堵塞的基于封堵功能的非常简单的剪切消除程序,如自然扣除的归一化,并且与序列微积分中的剪切消除不同。因此,它应该是调查证明搜索作为计算和证明标准化作为计算的良好共同起点。

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