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ExpExpExplosion: Uniform Interpolation in General εL Terminologies

机译:expexpexplosion:一般εl术语中的均匀插值

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Although εL is a popular logic used in large existing knowledge bases, to the best of our knowledge no procedure has yet been proposed that computes uniform εL interpolants of general εL terminologies. Up to now, also the bounds on the size of uniform εL interpolants remain unknown. In this paper, we propose an approach based on proof theory and the theory of formal tree languages to computing a finite uniform interpolant for a general εL terminology if it exists. Further, we show that, if such a finite uniform εL interpolant exists, then there exists one that is at most triple exponential in the size of the original TBox, and that, in the worst-case, no shorter interpolants exist, thereby establishing the triple exponential tight bounds on their size.
机译:虽然εl是一种流行的逻辑,但对于大型现有知识库,迄今为止,我们的知识尚未提出计算一般εl术语的均匀εl内酯的程序。到目前为止,也是均匀εl内酯尺寸的界限仍然未知。在本文中,我们提出了一种基于证明理论和正式树语理论的方法,以计算一般εL术语的有限均匀插值。此外,我们表明,如果存在这种有限均匀的εl内酯,则存在一个在原始TBox的大小中最多三个指数,并且在最坏的情况下,存在不缩短的内嵌题,从而建立其尺寸的三倍指数紧密界限。

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