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    Bayesian Logical Data Analysis for the Physical Sciences: A Comparative Approach with Mathematica Support (Paperback) By (author) Phil C. Gregory

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    DescriptionBayesian inference provides a simple and unified approach to data analysis, allowing experimenters to assign probabilities to competing hypotheses of interest, on the basis of the current state of knowledge. By incorporating relevant prior information, it can sometimes improve model parameter estimates by many orders of magnitude. This book provides a clear exposition of the underlying concepts with many worked examples and problem sets. It also discusses implementation, including an introduction to Markov chain Monte-Carlo integration and linear and nonlinear model fitting. Particularly extensive coverage of spectral analysis (detecting and measuring periodic signals) includes a self-contained introduction to Fourier and discrete Fourier methods. There is a chapter devoted to Bayesian inference with Poisson sampling, and three chapters on frequentist methods help to bridge the gap between the frequentist and Bayesian approaches. Supporting Mathematica(R) notebooks with solutions to selected problems, additional worked examples, and a Mathematica tutorial are available at www.cambridge.org/9780521150125.


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  • Full bibliographic data for Bayesian Logical Data Analysis for the Physical Sciences

    Title
    Bayesian Logical Data Analysis for the Physical Sciences
    Subtitle
    A Comparative Approach with Mathematica Support
    Authors and contributors
    By (author) Phil C. Gregory
    Physical properties
    Format: Paperback
    Number of pages: 488
    Width: 174 mm
    Height: 247 mm
    Thickness: 25 mm
    Weight: 770 g
    Language
    English
    ISBN
    ISBN 13: 9780521150125
    ISBN 10: 0521150124
    Classifications

    BIC E4L: MAT
    Nielsen BookScan Product Class 3: S7.8
    B&T Book Type: NF
    BIC subject category V2: PBT
    B&T General Subject: 710
    Ingram Subject Code: MA
    Libri: I-MA
    Warengruppen-Systematik des deutschen Buchhandels: 16280
    BISAC V2.8: MAT029000
    B&T Merchandise Category: UP
    BIC subject category V2: PGC
    LC subject heading:
    DC22: 519.542
    BISAC V2.8: MAT029010
    LC classification: QA279.5 .G74 2010
    LC subject heading:
    Thema V1.0: PBT, PGC
    Edition
    1
    Illustrations note
    132 b/w illus. 74 exercises
    Publisher
    CAMBRIDGE UNIVERSITY PRESS
    Imprint name
    CAMBRIDGE UNIVERSITY PRESS
    Publication date
    19 May 2011
    Publication City/Country
    Cambridge
    Author Information
    Phil Gregory is Professor Emeritus at the Department of Physics and Astronomy at the University of British Columbia.
    Review quote
    'As well as the usual topics to be found in a text on Bayesian inference, chapters are included on frequentist inference (for contrast), non-linear model fitting, spectral analysis and Poisson sampling.' Zentralblatt MATH 'The examples are well integrated with the text and are enlightening.' Contemporary Physics 'The book can easily keep the readers amazed and attracted to its content throughout the read and make them want to return back to it recursively. It presents a perfect balance between theoretical inference and a practical know-how approach to Bayesian methods.' Stan Lipovetsky, Technometrics
    Table of contents
    Preface; Acknowledgements; 1. Role of probability theory in science; 2. Probability theory as extended logic; 3. The how-to of Bayesian inference; 4. Assigning probabilities; 5. Frequentist statistical inference; 6. What is a statistic?; 7. Frequentist hypothesis testing; 8. Maximum entropy probabilities; 9. Bayesian inference (Gaussian errors); 10. Linear model fitting (Gaussian errors); 11. Nonlinear model fitting; 12. Markov Chain Monte Carlo; 13. Bayesian spectral analysis; 14. Bayesian inference (Poisson sampling); Appendix A. Singular value decomposition; Appendix B. Discrete Fourier transforms; Appendix C. Difference in two samples; Appendix D. Poisson ON/OFF details; Appendix E. Multivariate Gaussian from maximum entropy; References; Index.