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在连续敲击数据中检测1/f噪声的存在。

Testing for the presence of 1/f noise in continuation tapping data.

作者信息

Lemoine Loïc, Torre Kjerstin, Didier Delignières

机构信息

Motor Efficiency and Deficiency, Faculty of Sports and Physical Education, University Montpellier, France.

出版信息

Can J Exp Psychol. 2006 Dec;60(4):247-57. doi: 10.1037/cjep2006023.

Abstract

A number of recent papers have suggested that the series of time intervals produced in continuation tapping may have fractal properties. This proposition, nevertheless, was only based on the visual appraisal of graphical results, and was not statistically supported. In the present study, we applied the ARMA/ARFIMA modeling procedures proposed by Wagenmakers, Farrell, and Ratcliff (2005) to test for the presence of long-range dependencies in continuation tapping data. Our results demonstrate the presence of long-range dependencies in most series and offer strong support for the hypothesis that fluctuations in tapping series are fractal in nature.

摘要

最近的一些论文表明,连续敲击产生的一系列时间间隔可能具有分形特性。然而,这一观点仅基于对图形结果的视觉评估,并未得到统计学支持。在本研究中,我们应用了瓦根梅克斯、法雷尔和拉特克利夫(2005年)提出的自回归滑动平均/自回归分数整合滑动平均(ARMA/ARFIMA)建模程序,来检验连续敲击数据中是否存在长期依赖性。我们的结果表明,大多数序列中存在长期依赖性,并为敲击序列波动本质上是分形的这一假设提供了有力支持。

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