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Mining Confident Rules Without Support Requirement

机译:未经支持要求采矿的自信规则

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An open problem is to find all rules that satisfy a minimum confidence but not necessarily a minimum support. Without the support requirement, the classic support-based pruning strategy is inapplicable. The problem demands a confidence-based pruning strategy. In particular, the following mono-tonicity of confidence, called the universal-existential upward closure, holds: if a rule of size k is confident (for the given minimum confidence), for every other attribute not in the rule, some specialization of size k + 1 using the attribute must be confident. Like the support-based pruning, the bottleneck is at the memory that often is too small to store the candidates required for search. We implement this strategy on disk and study its performance.
机译:打开问题是找到满足最小信心但不一定是最低支持的所有规则。如果没有支持要求,基于经典支持的修剪策略是不可应用的。问题要求基于信心的修剪策略。特别地,以下单声音的信心,称为普遍存在的向上闭合,保持:如果规则k是有信心的(对于给定的最小置信度),对于不在规则的每个其他属性,尺寸的一些专业化k + 1使用属性必须自信。与基于支持的修剪一样,瓶颈位于内存中,通常太小,无法存储搜索所需的候选者。我们在磁盘上实施此策略并研究其性能。

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