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Bayesian inference : statistical and probabilistic Mathematics / Arthur Gray.

By: Material type: TextTextPublication details: N.Y. : Murphy & Moore, 2022Edition: 2022 editionDescription: 239 pages : illustrations ; 28 cmISBN:
  • 9781639870707
  • 1639870709
Subject(s): DDC classification:
  • 23 SA.161 G778
Summary: Bayesian Inference: Statistical and Probabilistic Mathematics by Arthur Gray provides a structured introduction to Bayesian inference as a coherent framework for reasoning under uncertainty, contrasting it with frequentist approaches and emphasizing probability as a measure of belief. The book develops the core idea of using Bayes’ theorem to update prior beliefs with new evidence through prior distributions, likelihood functions, and posterior distributions, while also discussing both subjective and objective choices of priors. It further explores practical modeling techniques such as conjugate priors, hierarchical models, and predictive distributions, alongside computational methods like Markov Chain Monte Carlo (MCMC) for handling complex problems. Through applications in areas such as machine learning, decision theory, and scientific data analysis, the text highlights probabilistic interpretation over traditional point estimates, ultimately bridging theoretical foundations with practical implementation of Bayesian methods.
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Holdings
Item type Current library Call number Status Date due Barcode Item holds
Books ISI Library, Kolkata SA.161 G778 (Browse shelf(Opens below)) Available 138799
Total holds: 0

Includes bibliographical references and index.

Bayesian Inference: Statistical and Probabilistic Mathematics by Arthur Gray provides a structured introduction to Bayesian inference as a coherent framework for reasoning under uncertainty, contrasting it with frequentist approaches and emphasizing probability as a measure of belief. The book develops the core idea of using Bayes’ theorem to update prior beliefs with new evidence through prior distributions, likelihood functions, and posterior distributions, while also discussing both subjective and objective choices of priors. It further explores practical modeling techniques such as conjugate priors, hierarchical models, and predictive distributions, alongside computational methods like Markov Chain Monte Carlo (MCMC) for handling complex problems. Through applications in areas such as machine learning, decision theory, and scientific data analysis, the text highlights probabilistic interpretation over traditional point estimates, ultimately bridging theoretical foundations with practical implementation of Bayesian methods.

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