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A Geometric Approach to Conditioning and the Search for Minimum Variance Unbiased Estimators
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作者 James E. Marengo David L. Farnsworth 《Open Journal of Statistics》 2021年第3期437-442,共6页
Our purpose is twofold: to present a prototypical example of the conditioning technique to obtain the best estimator of a parameter and to show that th</span><span style="font-family:Verdana;">is... Our purpose is twofold: to present a prototypical example of the conditioning technique to obtain the best estimator of a parameter and to show that th</span><span style="font-family:Verdana;">is technique resides in the structure of an inner product space. Th</span><span style="font-family:Verdana;">e technique uses conditioning </span></span><span style="font-family:Verdana;">of</span><span style="font-family:Verdana;"> an unbiased estimator </span><span style="font-family:Verdana;">on</span><span style="font-family:Verdana;"> a sufficient statistic. This procedure is founded upon the conditional variance formula, which leads to an inner product space and a geometric interpretation. The example clearly illustrates the dependence on the sampling methodology. These advantages show the power and centrality of this process. 展开更多
关键词 conditional Variance formula CONDITIONING Geometric Representation Minimum Variance Estimator Rao-Blackwell Theorem Sufficient Statistic Unbiased Estimator
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