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A Modified Chi-Squared Goodness-of-Fit Test

查看全文 作  者:DAI Jia [1,2]Jia;YANG Ai [1]Jun 高影响力作者 机构地区:[1]College of Applied Sciences, Beijing University of Technology, Beijing 100124, China;[2]College of Science, Guizhou University, Guizhou 550025, China高影响力机构 出  处:《Journal of Mathematical Research and Exposition》索引2009年第29卷第1期,共11页高影响力期刊 基  金:Foundation item: the Natural Science Foundation of Beijing (No. 1062001);Academic Human Resources Development in Institutions of Higher Learning Under the Jurisdiction of Beijing Municipality(No. 05006011200702). Acknowledgements The authors cordially thank the Associate Editor and Reviewers for their constructive comments which lead to improvement of the manuscript. They are also very grateful to Prof. Adelaide Figueiredo for his help. 摘  要:In goodness-of-fit tests,Pearson's chi-squared test is one of most widely used tools of formal statistical analysis.However,Pearson's chi-squared test depends on the partition of the sample space.Different constructions of the partition of the sample space may lead to different conclusions.Based on an equiprobable partition of sample space,a modified chi-squared test is proposed.A method for constructing the modified chi-squared test is proposed.As an application,the proposed test is used to test whether vectorial data come from an uniformity distribution defined on the hypersphere.Some simulation studies show that the modified chi-squared test against different alternative is robust. 关 键 词:数理统计 一般数理统计 概率论 回归理论
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