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Overcoming the l1 non-embeddability barrier

机译:克服l1不可嵌入性障碍

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摘要

A common approach for solving computational problems over a difficult metric space is to embed the 'hard' metric into L1 which admits efficient algorithms and is thus considered an 'easy' metric. This approach has proved successful or partially successful for important spaces such as the edit distance, but it also has inherent limitations: it is provably impossible to go below certain approximation for some metrics.
机译:解决困难度量空间上计算问题的常用方法是将“硬”度量嵌入到L1中,L1接受有效的算法,因此被认为是“容易”度量。对于重要的空间(例如编辑距离),这种方法已被证明是成功或部分成功的,但是它也有其固有的局限性:对于某些度量标准,无法低于某个近似值是无法证明的。

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