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Inductive Learning based on Rough Set Theory for Medical Decision Making

机译:基于粗糙集理论的医学决策理论的归纳学习

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This paper proposes an algorithm that uses inductive learning and rough set theory (ILRS) to analyze the clinical data available in a patient file (records). A typical patient file has unstructured (both descriptive and quantitative) information that is also uncertain and sometimes incomplete. Successful clinical treatments depend on correct medical diagnosis which determines the correct set of variables or features causing a certain pathology. Clinical applications are by no means the only applications that require decision-making with reasoning from a large and incomplete amount of information. We show that the proposed ILRS technique is able to reduce the available number of features into a smaller core set that precisely describes the information system. We can also quantitatively evaluate the level of dependence of the considered pathology, or decision feature, on a given set of condition features or attributes. Moreover, we show that the proposed algorithm is able to cope with uncertain and incomplete information. We consider a case study of an incomplete information system obtained during cannulation of radial and dorsalis pelis arteries. We show how ILRS succeeds to remove redundancy and determine the most significant condition attributes for a given set of decision attributes from contaminated data with uncertainty. A multi-class classification with preference relations is presented through a set of decision rules. Unlike statistical analysis of clinical data, the reliability of the proposed ILRS algorithm is independent of the data size.
机译:本文提出了一种使用电感学习和粗糙集理论(ILRS)来分析患者文件(记录)中可用的临床数据的算法。典型的患者文件具有非结构化(描述性和定量)信息,也不确定,有时也不完整。成功的临床治疗依赖于正确的医学诊断,该诊断决定了造成某种病理学的正确变量或特征。临床应用绝不是唯一需要决策的唯一应用程序,从庞大和不完全的信息中推理。我们表明所提出的ILRS技术能够将可用数量的功能减少到精确描述信息系统的较小核心集中。我们还可以定量评估所考虑的病理学或判定特征的依赖水平,或者在给定的一组条件特征或属性集中。此外,我们表明所提出的算法能够应对不确定和不完整的信息。我们考虑了在径向和背部骨盆动脉插管期间获得的不完全信息系统的案例研究。我们展示ILRS如何成功删除冗余,并确定来自污染数据的给定决策属性的最重要的条件属性与不确定性。通过一系列决策规则介绍了具有偏好关系的多级分类。与临床数据的统计分析不同,所提出的ILRS算法的可靠性与数据大小无关。

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