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Algebraic specification of association rule queries

机译:代数结合规则查询规范

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In this paper, we present an algebraic specification for association rule queries that can form the foundation for integrating data mining and database management. We first define a set of nested algebraic operators needed to specify association rule queries. Association rule discovery is then expressed as a query tree of these operators. The expressiveness of the algebra is indicated by specifying some of the variants of association rule queries as query trees. Other variants of association rule queries discussed in the literature can also be represented using the algebra. Constrained association queries (CAQs)have been proposed by researchers to limit the number of rules discovered. We discuss the representation of CAQs using the algebra. Certain sequences of algebraic operators occur together in most of the query variants. These sequences are combined as modules to simplify the presentation of query trees. While the focus of the paper is the algebraic specification of association rule queries, we briefly discuss the optimization issues in implementing the algebra for association rule mining. The grouping of algebraic operators into modules facilitate the use of existing algorithms for association rules in query optimization.
机译:在本文中,我们提出了一个可关联规则查询的代数规范,可以形成集成数据挖掘和数据库管理的基础。我们首先定义一组嵌套代数运算符来指定关联规则查询。然后,关联规则发现将表示为这些运算符的查询树。通过指定关联规则查询作为查询树的一些变体来指示代数的富有效力。在文献中讨论的相关关联规则查询的其他变体也可以使用代数来表示。研究人员提出了约束关联查询(CAQS)以限制发现的规则数量。我们使用代数讨论CAQ的代表。在大多数查询变体中,某些代数运算符序列一起发生。这些序列组合为模块以简化查询树的呈现。虽然论文的重点是关联规则查询的代数规范,但我们简要介绍了实现协会挖掘代数的优化问题。将代数运算符分组到模块中,促进了现有算法在查询优化中的关联规则。

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