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Multi-Granulation Rough Set for Incomplete Interval-Valued Decision Information Systems Based on Multi-Threshold Tolerance Relation

机译:基于多阈值容差关系的不完备区间值决策信息系统的多粒度粗糙集

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A relation is viewed as a granularity from a granular computing perspective. A classic rough set contains only one granularity. A multi-granulation rough set contains multiple granularities, which promotes the applications of classical rough set. Firstly, this paper uses the incomplete interval-valued decision information system (IIVDIS) as research object and constructs two rough set models in the light of single granularity rough set model for applying the rough set theory to real life more widely, which are optimistic multi-granulation rough set (OMGRS) model and pessimistic multi-granulation rough set (PMGRS) model in the IIVDIS. Secondly, we design two algorithms to compute the roughness and the degree of dependence that are two tools for measuring uncertainty of rough set. Finally, several experiments are performed on six UCI data sets to verify the validity of the proposed theorems.
机译:从粒度计算的角度来看,关系被视为粒度。经典的粗糙集仅包含一个粒度。多粒度粗糙集包含多个粒度,这促进了经典粗糙集的应用。首先,本文以不完全区间值决策信息系统(IIVDIS)为研究对象,根据单粒度粗糙集模型构建了两个粗糙集模型,将粗糙集理论更广泛地应用于现实生活中,即乐观多IIVDIS中的“粗粒度粗糙集”(OMGRS)模型和悲观的“多种粗粒度粗糙集”(PMGRS)模型。其次,我们设计了两种算法来计算粗糙度和相关程度,这是用于测量粗糙集不确定性的两个工具。最后,对六个UCI数据集进行了几次实验,以验证所提出定理的有效性。

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