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Deriving Generalized Means as Least Squares and Maximum Likelihood Estimates

 

作者: RogerL. Berger,   George Casella,  

 

期刊: The American Statistician  (Taylor Available online 1992)
卷期: Volume 46, issue 4  

页码: 279-282

 

ISSN:0003-1305

 

年代: 1992

 

DOI:10.1080/00031305.1992.10475904

 

出版商: Taylor & Francis Group

 

关键词: Arithmetic mean;Exponential family;Geometric mean;Harmonic mean

 

数据来源: Taylor

 

摘要:

Functions called generalized means are of interest in statistics because they are simple to compute, have intuitive appeal, and can serve as reasonable parameter estimates. The well-known arithmetic, geometric, and harmonic means are all examples of generalized means. We show how generalized means can be derived in a unified way, as least squares estimates for a transformed data set. We also investigate models that have generalized means as their maximum likelihood estimates.

 

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