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Resampling

Jan Beran, Yuanhua Feng, Sucharita Ghosh and Rafal Kulik
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Jan Beran: University of Konstanz, Dept. of Mathematics and Statistics
Yuanhua Feng: University of Paderborn, Faculty of Business Administration and Economics
Sucharita Ghosh: Swiss Federal Research Institute WSL
Rafal Kulik: University of Ottawa, Dept. of Mathematics and Statistics

Chapter Chapter 10 in Long-Memory Processes, 2013, pp 771-795 from Springer

Abstract: Abstract Resampling or bootstrap methods refer to techniques where statistical inference is based on a simulated distribution of a statistic T n obtained by resampling from an observed sample X 1,…,X n . Inference of this type is always conditional on the sample. In the most general version, no model assumptions are used except for global conditions such as stationarity, existence of some moments, etc. In the most restricted version, a parametric model is specified and resampling is used only as a simple way of obtaining an approximate distribution of T n . Note that different terms such as ‘bootstrap’, ‘resampling’, ‘subsampling’, etc. are used in the literature for different variations of the same general idea. Since there does not seem to be a unified terminology, we use ‘resampling’ and ‘bootstrap’ as synonyms.

Keywords: Asymptotic Distribution; Block Length; Bootstrap Procedure; Empirical Distribution Function; Autocovariance Function (search for similar items in EconPapers)
Date: 2013
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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprchp:978-3-642-35512-7_10

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DOI: 10.1007/978-3-642-35512-7_10

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