首页> 外文会议>International Conference on Rough Sets and Knowledge Technology(RSKT 2006); 20060724-26; Chongqing(CN) >Rough Mereological Reasoning in Rough Set Theory: Recent Results and Problems
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Rough Mereological Reasoning in Rough Set Theory: Recent Results and Problems

机译:粗糙集理论中的粗糙思想推理:最新结果和存在的问题

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This article comes up a couple of months after the death of Professor Zdzislaw Pawlak who created in 1982 the theory of rough sets as a vehicle to carry out Concept Approximation and a fortiori, Decision Making, Data Mining, Knowledge Discovery and other activities. At the roots of rough set theory, was a deep knowledge of ideas going back to Frege, Russell, Lukasiewicz, Popper, and others. Rough sets owe this attitude the intrinsic clarity of ideas, elegant simplicity (not to be confused with easy triviality), and a fortiori a wide spectrum of applications. Over the years, rough set theory has been enriched with new ideas. One of those additions has been rough mereology, an attempt at introducing a regular form of tolerance relations on objects in an information system, in order to provide a more flexible scheme of relating objects than indiscernibility. The theory of mereology, proposed long ago (1916) by S. Lesniewski, proved a valuable source of inspiration. As a result, a more general theory has emerged, still far from completion. Rough mereology, operating with so called rough inclusions, allows for definitions of a class of logics, that in turn have applications to distributed systems, perception analysis, granular computing etc. etc. In this article, we give a survey of the present state of art in the area of rough mereological theory of reasoning, as we know it, along with comments on some problems.
机译:本文是Zdzislaw Pawlak教授去世后的几个月,他于1982年创立了粗糙集理论,将其作为进行概念逼近和算术,决策,数据挖掘,知识发现和其他活动的工具。粗糙集理论的根基是对弗雷格,罗素,卢卡西维奇,波普尔等人的思想的深入了解。粗略的设置归因于这种态度,即内在的思想清晰,优雅的简洁性(不要与琐碎的琐事相混淆)以及广泛的应用范围。多年来,粗糙集理论已经有了新思想。这些增加之一是粗略的单纯性,试图在信息系统中对对象引入常规形式的公差关系,以提供比不可分辨性更灵活的对象关联方案。 S. Lesniewski早在1916年就提出了论论理论,该论据证明是宝贵的灵感来源。结果,出现了更笼统的理论,但还远未完成。使用所谓的粗略包含法的粗略论,允许定义一类逻辑,这些逻辑又可应用于分布式系统,感知分析,粒度计算等。在本文中,我们对当前的状态进行了概述。众所周知,在粗糙的纯粹论理论领域中的艺术,以及对一些问题的评论。

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