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Subterm contextual rewriting

机译:子语境上下文重写

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摘要

Sophisticated reductions are an important means to achieve progress in automated theorem proving. We consider the powerful reduction rule Contextual Rewriting in connection with the superposition calculus. If considered in its most general form the applicability of contextual rewriting is not decidable. We develop an instance of contextual rewriting where applicability becomes decidable while preserving a great deal of its simplification power. A sophisticated implementation of the rule in Spass reveals its application potential. Our contextual rewriting instance called subterm contextual rewriting is feasible in the sense that it can be executed on the overall TPTP resulting in a gain of solved problems and new solutions to a number of problems that could not be solved by theorem provers so far.
机译:复杂的约简是在自动定理证明中取得进展的重要手段。我们考虑与叠加演算相关的强大归约规则“上下文重写”。如果以其最一般的形式考虑,上下文重写的适用性是不确定的。我们开发了一个上下文重写的实例,该实例的适用性是可决定的,同时保留了其大量的简化功能。 Spass中规则的复杂实现显示了其应用潜力。我们的上下文重写实例称为子术语上下文重写,从某种意义上讲是可行的,因为它可以在整个TPTP上执行,从而获得了已解决的问题以及针对迄今为止定理证明无法解决的许多问题的新解决方案。

著录项

  • 来源
    《AI communications》 |2010年第3期|p.97-109|共13页
  • 作者单位

    Max Planck Institute for Informatics, Campus E 1.4, Saarbruecken, Germany;

    rnMax Planck Institute for Informatics, Campus E 1.4, Saarbruecken, Germany;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    automated theorem proving; rewriting;

    机译:自动定理证明;改写;

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