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Bootstrap techniques and fuzzy random variables: Synergy in hypothesis testing with fuzzy data

机译:引导技术和模糊随机变量:使用模糊数据进行假设检验的协同作用

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摘要

In previous studies we have stated that the well-known bootstrap techniques are a valuable tool in testing statistical hypotheses about the means of fuzzy random variables, when these variables are supposed to take on a finite number of different values and these values being fuzzy subsets of the one-dimensional Euclidean space. In this paper we show that the one-sample method of testing about the mean of a fuzzy random variable can be extended to general ones (more precisely, to those whose range is not necessarily finite and whose values are fuzzy subsets of finite-dimensional Euclidean space). This extension is immediately developed by combining some tools in the literature, namely, bootstrap techniques on Banach spaces, a metric between fuzzy sets based on the support function, and an embedding of the space of fuzzy random variables into a Banach space which is based on the support function.
机译:在先前的研究中,我们已经指出,众所周知的引导程序技术是测试关于模糊随机变量均值的统计假设的有价值的工具,前提是这些变量应采用有限数量的不同值,并且这些值是一维欧几里得空间。在本文中,我们表明,关于模糊随机变量均值的单样本测试方法可以扩展到一般方法(更确切地说,是那些范围不一定是有限的并且值是有限维欧几里德的模糊子集的方法)空间)。通过结合文献中的一些工具,即在Banach空间上的自举技术,基于支持函数的模糊集之间的度量以及将模糊随机变量的空间嵌入到基于以下内容的Banach空间中,可以立即开发此扩展。支持功能。

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