多尺度单值中智系统中基于优势粗糙集模型的最优尺度选择与约简
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王文珏, 黄兵
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Optimal scale selection and reduction based on dominant rough set model in multi⁃scale single⁃valued neutrosophic systems
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Wenjue Wang, Bing Huang
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表2 基于相对距离有利度多尺度优势单值中智决策系统
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Table 2 Multi?scale dominant single?valued neutrosophic decision system based on relative distance preference degree
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| 0.8191 | 1.1784 | 1.4415 | 0.7550 | 1.2534 | 2.0886 | 2.3663 | 2 | | 0.8442 | 1.1784 | 1.4415 | 0.7550 | 1.3310 | 1.9010 | 2.1763 | 1 | | 0.7810 | 1.2534 | 1.4415 | 0.9381 | 1.3310 | 2.3663 | 2.3663 | 1 | | 1.8137 | 1.9998 | 2.4667 | 0.8893 | 1.2534 | 2.5468 | 2.5468 | 3 | | 0.6403 | 1.2534 | 1.4415 | 1.7272 | 2.1881 | 2.5468 | 2.5468 | 3 | | 1.8137 | 1.9998 | 2.4667 | 1.8137 | 2.2815 | 2.3663 | 2.3663 | 2 | | 0.8191 | 1.2534 | 1.4415 | 0.8191 | 1.2534 | 2.0886 | 2.3663 | 2 | | 0.4163 | 1.0050 | 1.4415 | 0.6403 | 1.0677 | 1.9998 | 2.3663 | 2 | | -0.2084 | 0.4738 | 0.9652 | -0.1703 | 0.1519 | 0.8191 | 1.0677 | 1 | | 0.6403 | 1.2534 | 1.4415 | 1.8137 | 2.2815 | 2.5468 | 2.5468 | 3 |
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