分层无冗余覆盖层

V. Dasigi
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引用次数: 1

摘要

溯因通常被定义为对最佳解释的推断。许多溯因性问题解决的方法都涉及使用一组简洁的解释元素来覆盖或解释需要解释的内容。在诊断问题求解中,研究了包括无冗余在内的各种简约准则。我们在其他溯因问题(如自然语言处理和布尔函数最小化)的背景下进一步研究了无冗余,其中底层知识的性质有些不同。尽管存在差异,但所有的任务域都涉及覆盖层,例如,在诊断中捕获因果链,在布尔最小化中捕获各种子数据集,或者在语言处理中逐层解析。在所有这三个领域中,在某种意义上,无冗余覆盖被认为是可传递的,这使得在任何时候关注一对连续的层成为可能。这些观察结果提出了一个问题,即这种传递性是否是无冗余所固有的。我们研究这个问题和一些相关的计算问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Layered irredundant covering
Abduction is generally defined as inference to the best explanation. Many approaches to abductive problem solving involve covering or accounting for what needs to be explained using a parsimonious set of explanation elements. Various criteria of parsimony, including irredundancy have been studied in diagnostic problem solving. We studied irredundancy further, in the context of other abductive problems such as natural language processing and Boolean function minimization, where the nature of the underlying knowledge is somewhat different. Despite differences, all the task domains involve layers of covering, e.g., to capture causal chaining in diagnosis, various subcubes in Boolean minimization, or to parse layer by layer in language processing. In all these three domains, irredundant covering has been noted to be transitive in a certain sense, making it possible to focus on a pair of consecutive layers at any time. These observations raise the question as to whether this kind of transitivity is inherent to irredundancy. We examine this question and some associated computational problems.<>
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