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LOGICAL AGGREGATION - WHY AND HOW

机译:逻辑汇总-为什么和如何

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摘要

The aggregation of many features into one representative is relevant for quite different research areas such as: social science, engineering, computer science, psychology, etc. In this paper, aggregation is treated as a logical and/or pseudo-logical operation. The first step in Logical Aggregation (LA) is normalization of attributes - free variables. Aggregation function in a general case is the weighting sum of partial demands. Partial demands for LA can be adequately described only by logical functions of analyzed attributes. Any logical function can be uniquely transformed into a corresponding generalized Boolean polynomial, using Interpolative Boolean algebra. It is interesting that most of conventional aggregation operators (for example Choquet integral and fuzzy measure) are only the special cases of logical aggregation operators.
机译:将许多功能聚集到一个代表中与非常不同的研究领域相关,例如:社会科学,工程学,计算机科学,心理学等。在本文中,聚集被视为逻辑和/或伪逻辑运算。逻辑聚合(LA)的第一步是规范属性-自由变量。一般情况下,聚合函数是部分需求的加权总和。仅通过分析属性的逻辑功能就可以充分描述对LA的部分需求。使用插值布尔代数,可以将任何逻辑函数唯一地转换为相应的广义布尔多项式。有趣的是,大多数常规聚合运算符(例如Choquet积分和模糊测度)只是逻辑聚合运算符的特殊情况。

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