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A Quasirandom Approach to Integration in Bayesian Statistics
by
Shaw, J. E. H.
in
10K05
/ 62F15
/ 65D30
/ Bayesian inference
/ Bayesian statistics
/ Bayesian theories
/ Coordinate systems
/ Cubes
/ Exact sciences and technology
/ Integrands
/ Integration tables
/ Mathematics
/ Numerical integration
/ Parametric inference
/ Periodic functions
/ Probability and statistics
/ quasirandom sequences
/ Sampling distributions
/ Sciences and techniques of general use
/ Statistics
1988
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A Quasirandom Approach to Integration in Bayesian Statistics
by
Shaw, J. E. H.
in
10K05
/ 62F15
/ 65D30
/ Bayesian inference
/ Bayesian statistics
/ Bayesian theories
/ Coordinate systems
/ Cubes
/ Exact sciences and technology
/ Integrands
/ Integration tables
/ Mathematics
/ Numerical integration
/ Parametric inference
/ Periodic functions
/ Probability and statistics
/ quasirandom sequences
/ Sampling distributions
/ Sciences and techniques of general use
/ Statistics
1988
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Do you wish to request the book?
A Quasirandom Approach to Integration in Bayesian Statistics
by
Shaw, J. E. H.
in
10K05
/ 62F15
/ 65D30
/ Bayesian inference
/ Bayesian statistics
/ Bayesian theories
/ Coordinate systems
/ Cubes
/ Exact sciences and technology
/ Integrands
/ Integration tables
/ Mathematics
/ Numerical integration
/ Parametric inference
/ Periodic functions
/ Probability and statistics
/ quasirandom sequences
/ Sampling distributions
/ Sciences and techniques of general use
/ Statistics
1988
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A Quasirandom Approach to Integration in Bayesian Statistics
Journal Article
A Quasirandom Approach to Integration in Bayesian Statistics
1988
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Overview
Practical Bayesian statistics with realistic models usually gives posterior distributions that are analytically intractable, and inferences must be made via numerical integration. In many cases, the integrands can be transformed into periodic functions on the unit d-dimensional cube, for which quasirandom sequences are known to give efficient numerical integration rules. This paper reviews some relevant theory, defines new criteria for identifying suitable quasirandom sequences and suggests some extensions to the basic integration rules. Various quasirandom methods are then compared on the sort of integrals that arise in Bayesian inference and are shown to be much more efficient than Monte Carlo methods.
Publisher
Institute of Mathematical Statistics,The Institute of Mathematical Statistics
Subject
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