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1The theory of statistical inference

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“The theory of statistical inference” Metadata:

  • Title: ➤  The theory of statistical inference
  • Author:
  • Language: English
  • Number of Pages: Median: 609
  • Publisher: Wiley
  • Publish Date:
  • Publish Location: New York

“The theory of statistical inference” Subjects and Themes:

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Access and General Info:

  • First Year Published: 1971
  • Is Full Text Available: Yes
  • Is The Book Public: No
  • Access Status: Printdisabled

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    Bias of an estimator

    difficult to compute (as in unbiased estimation of standard deviation); because a biased estimator may be unbiased with respect to different measures of

    Unbiased estimation of standard deviation

    In statistics and in particular statistical theory, unbiased estimation of a standard deviation is the calculation from a statistical sample of an estimated

    Minimum-variance unbiased estimator

    statistical theory related to the problem of optimal estimation. While combining the constraint of unbiasedness with the desirability metric of least variance

    Best linear unbiased prediction

    In statistics, best linear unbiased prediction (BLUP) is used in linear mixed models for the estimation of random effects. BLUP was derived by Charles

    Point estimation

    Encyclopedia of Statistics. Springer: Dodge, Y. 2008. Best Linear Unbiased Estimation and Prediction. New York: John Wiley & Sons: Theil Henri. 1971. Experimental

    Standard error

    equation of the correction factor for small samples of n < 20. See unbiased estimation of standard deviation for further discussion. The standard error

    Monotone likelihood ratio

    mean-unbiased estimators: The procedure holds for a smaller class of probability distributions than does the Rao–Blackwell procedure for mean-unbiased estimation

    Lehmann–Scheffé theorem

    completeness, sufficiency, uniqueness, and best unbiased estimation. The theorem states that any estimator that is unbiased for a given unknown quantity and that

    Horvitz–Thompson estimator

    S)} . Taking the expectation of the estimator we can prove it is unbiased as follows: E ⁡ ( μ ^ H T ) = E ⁡ ( 1 N ∑ i ∈ S Y i π i ) = E ⁡ ( 1 N ∑

    Exponential family

    \sim e^{\eta z}f_{1}(\eta )f_{0}(z)} is an exponential family, then the unbiased estimator of η {\displaystyle \eta } is − d d z ln ⁡ f 0 ( z ) {\displaystyle