2008The New Palgrave Dictionary of EconomicsRequires access

Bayesian Statistics

José M. Bernardo

Open publisher page 27 citations

Abstract

Available observations generally consist of (possibly many) sets of data of the general form D = { x 1 , … , x n }, where the x i ’s are somewhat “homogeneous” (possibly multidimensional) observations x i . Statistical methods are then typically used to derive conclusions on both the nature of the process which has produced those observations, and on the expected behavior at future instances of the same process. A central element of any statistical analysis is the specification of a probability model which is assumed to describe the mechanism which has generated the observed data D as a function of a (possibly multidimensional) parameter (vector) ω ∈ Ω, sometimes referred to as the state of nature , about whose value only limited information (if any) is available. All derived statistical conclusions are obviously conditional on the assumed probability model.

About this research paper

What this paper is about

Available observations generally consist of (possibly many) sets of data of the general form D = { x 1 , … , x n }, where the x i ’s are somewhat “homogeneous” (possibly multidimensional) observations x i . Statistical methods are then typically used to derive conclusions on both the nature of the process which has produced those observations, and on the expected behavior at future instances of the same process. A central element of any statistical analysis is the specification of a probability model which is assumed to describe the mechanism which has generated the observed data D as a function of a (possibly multidimensional) parameter (vector) ω ∈ Ω, sometimes referred to as the state of nature , about whose value only limited information (if any) is available. All derived statistical conclusions are obviously conditional on the assumed probability model.

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Available abstract

Available observations generally consist of (possibly many) sets of data of the general form D = { x 1 , … , x n }, where the x i ’s are somewhat “homogeneous” (possibly multidimensional) observations x i . Statistical methods are then typically used to derive conclusions on both the nature of the process which has produced those observations, and on the expected behavior at future instances of the same process. A central element of any statistical analysis is the specification of a probability model which is assumed to describe the mechanism which has generated the observed data D as a function of a (possibly multidimensional) parameter (vector) ω ∈ Ω, sometimes referred to as the state of nature , about whose value only limited information (if any) is available. All derived statistical conclusions are obviously conditional on the assumed probability model.

Key concepts: Statistics, Bayesian probability, Bayesian statistics, Econometrics, Mathematics, Bayesian inference

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