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Z-Numbers: How They Describe Student Confidence and How They Can Explain (and Improve) Laplacian and Schroedinger Eigenmap Dimension Reduction in Data Analysis

机译:Z-NUMBERS:如何描述学生的信心以及它们如何解释(和改进)拉普拉斯和斯克罗德格特征玛映射尺寸减少数据分析

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摘要

Experts have different degrees of confidence in their statements. To describe these different degrees of confidence, Lotfi A. Zadeh proposed the notion of a Z-number: a fuzzy set (or other type of uncertainty) supplemented by a degree of confidence in the statement corresponding to fuzzy sets. In this chapter, we show that Z-numbers provide a natural formalization of the competence-vs-confidence dichotomy, which is especially important for educating low-income students. We also show that Z-numbers provide a natural theoretical explanation for several empirically heuristic techniques of dimension reduction in data analysis, such as Laplacian and Schroedinger eigenmaps, and, moreover, show how these methods can be further improved.
机译:专家对他们的陈述有不同程度的信心。为了描述这些不同程度的信心,LotFi A.Zadeh提出了Z-Number的概念:一种模糊集(或其他类型的不确定性),其补充了对应于模糊集的声明的信心程度。在本章中,我们表明Z号码提供了竞争力 - 与信心二分法的自然形式化,这对于教育低收入学生尤为重要。我们还表明,Z号码为数据分析的若干经验启发式技术提供了一种自然的理论解释,例如拉普拉斯和施罗德格特征,而且,显示如何进一步改善这些方法。

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