Response to “Differential Dependencies Revisited”

Shaoxu Song, Lei Chen
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Abstract

A recent article [Vincent et al. 2015] concerns the correctness of several results in reasoning about differential dependencies (dds), originally reported in Song and Chen [2011]. The major concern by Vincent et al. [2015] roots from assuming a type of infeasible differential functions in the given dds for consistency and implication analysis, which are not allowed in Song and Chen [2011]. A differential function is said to be infeasible if there is no tuple pair with values that can satisfy the specified distance constraints. For example, [price(<2, > 4)] requires the difference of two price values to be < 2 and > 4 at the same time, which is clearly impossible. Although dds involving infeasible differential functions may be syntactically interesting, they are semantically meaningless and would neither be specified by domain experts nor discovered from data. For these reasons, infeasible differential functions are not considered [Song and Chen 2011] and the results in Song and Chen [2011] are correct, in contrast to what is claimed in Vincent et al. [2015].
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对“重访差异依赖”的回应
最近的一篇文章[Vincent et al. 2015]关注了最初在Song和Chen[2011]中报道的关于差异依赖关系(dds)推理的几个结果的正确性。Vincent等人[2015]主要关注的是在给定的dds中假设一种不可行的微分函数进行一致性和含义分析,这在Song和Chen[2011]中是不允许的。如果没有元组对的值能够满足指定的距离约束,那么微分函数就是不可行的。例如,[price(4)]要求两个价格值的差值同时为< 2和> 4,这显然是不可能的。尽管涉及不可行的微分函数的dds可能在语法上很有趣,但它们在语义上毫无意义,既不会由领域专家指定,也不会从数据中发现。由于这些原因,不考虑不可行的微分函数[Song and Chen 2011], Song和Chen[2011]的结果是正确的,与Vincent等人[2015]的说法相反。
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