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Statistical Inference 2nd Edition 2E By George Casella and Roger L. Berger
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Statistical Inference 2nd Edition 2E By George Casella and Roger L. Berger
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Statistical Inference 2nd Edition 2E By George Casella and Roger L. Berger

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    Specifiche dell'oggetto

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    Note del venditore
    “In good condition with clean pages.”
    Contents
    Same as US Edition
    Language:
    English
    International-ISBN
    9788131503942
    ISBN
    9780534243128
    Categoria

    Informazioni su questo prodotto

    Product Identifiers

    Publisher
    Brooks/Cole
    ISBN-10
    0534243126
    ISBN-13
    9780534243128
    eBay Product ID (ePID)
    769861

    Product Key Features

    Number of Pages
    688 Pages
    Publication Name
    Statistical Inference
    Language
    English
    Publication Year
    2001
    Subject
    Probability & Statistics / General
    Features
    Revised
    Type
    Textbook
    Author
    Roger Berger, George Casella
    Subject Area
    Mathematics
    Format
    Hardcover

    Dimensions

    Item Height
    9.5 in
    Item Weight
    36.8 Oz
    Item Length
    1.2 in
    Item Width
    6.7 in

    Additional Product Features

    Edition Number
    2
    Intended Audience
    College Audience
    LCCN
    2001-025794
    Dewey Edition
    23/eng/20231120
    Reviews
    Statistical Inference is a delightfully modern text on statistical theory and deserves serious consideration from every teacher of a graduate- or advanced undergraduate-level first course in statistical theory. . . Chapters 1-5 provide plenty of interesting examples illustrating either the basic concepts of probability or the basic techniques of finding distribution. . . The book has unique features [throughout Chapters 6-12] for example, I have never seen in any comparable text such extensive discussion of ancillary statistics [Ch. 6], including Basu's theorem, dealing with the independence of complete sufficient statistics and ancillary statistics. Basu's theorem is such a useful tool that it should be available to every graduate student of statistics. . . The derivation of the analysis of variance (ANOVA)F test in Chapter 11 via the union-intersection principle is very nice. . . Chapter 12 contains, in addition to the standard regression model, errors-in-variables models. This topic will be of considerable importance in the years ahead, and the authors should be thanked for giving the reader an introduction to it. . . Another nice feature is the Miscellanea Section at the end of nearly every chapter. This gives the serious student an opportunity to go beyond the basic material of the text and look at some of the more advanced work on the topics, thereby developing a much better feel for the subject., Statistical Inference is a delightfully modern text on statistical theory and deserves serious consideration from every teacher of a graduate- or advanced undergraduate-level first course in statistical theory. . . Chapters 1-5 provide plenty of interesting examples illustrating either the basic concepts of probability or the basic techniques of finding distribution. . . The book has unique features [throughout Chapters 6-12] for example, I have never seen in any comparable text such extensive discussion o|9780534243128|
    Illustrated
    Yes
    Dewey Decimal
    519.5/7
    Table Of Content
    1. Probability Theory.Set Theory. Probability Theory. Conditional Probability and Independence. Random Variables. Distribution Functions. Density and Mass Functions. Exercises. Miscellanea.2. Transformations and Expectations.Distribution of Functions of a Random Variable. Expected Values. Moments and Moment Generating Functions. Differentiating Under an Integral Sign. Exercises. Miscellanea.3. Common Families of Distributions.Introductions. Discrete Distributions. Continuous Distributions. Exponential Families. Locations and Scale Families. Inequalities and Identities. Exercises. Miscellanea.4. Multiple Random Variables. Joint and Marginal Distributions. Conditional Distributions and Independence. Bivariate Transformations. Hierarchical Models and Mixture Distributions. Covariance and Correlation. Multivariate Distributions. Inequalities. Exercises. Miscellanea.5. Properties of a Random Sample.Basic Concepts of Random Samples. Sums of Random Variables from a Random Sample. Sampling for the Normal Distribution. Order Statistics. Convergence Concepts. Generating a Random Sample. Exercises. Miscellanea.6. Principles of Data Reduction.Introduction. The Sufficiency Principle. The Likelihood Principle. The Equivariance Principle. Exercises. Miscellanea.7. Point Estimation.Introduction. Methods of Finding Estimators. Methods of Evaluating Estimators. Exercises. Miscellanea.8. Hypothesis Testing.Introduction. Methods of Finding Tests. Methods of Evaluating Test. Exercises. Miscellanea.9. Interval Estimation.Introduction. Methods of Finding Interval Estimators. Methods of Evaluating Interval Estimators. Exercises. Miscellanea.10. Asymptotic Evaluations.Point Estimation. Robustness. Hypothesis Testing. Interval Estimation. Exercises. Miscellanea.11. Analysis of Variance and Regression.Introduction. One-way Analysis of Variance. Simple Linear Regression. Exercises. Miscellanea.12. Regression Models.Introduction. Regression with Errors in Variables. Logistic Regression. Robust Regression. Exercises. Miscellanea. Appendix. Computer Algebra. References.
    Edition Description
    Revised edition
    Synopsis
    This book builds theoretical statistics from the first principles of probability theory. Starting from the basics of probability, the authors develop the theory of statistical inference using techniques, definitions, and concepts that are statistical and are natural extensions and consequences of previous concepts. This book can be used for readers who have a solid mathematics background. It can also be used in a way that stresses the more practical uses of statistical theory, being more concerned with understanding basic statistical concepts and deriving reasonable statistical procedures for a variety of situations, and less concerned with formal optimality investigations., This book builds theoretical statistics from the first principles of probability theory. Starting from the basics of probability, the authors develop the theory of statistical inference using techniques, definitions, and concepts that are statistical and are natural extensions and consequences of previous concepts. Intended for first-year graduate students, this book can be used for students majoring in statistics who have a solid mathematics background. It can also be used in a way that stresses the more practical uses of statistical theory, being more concerned with understanding basic statistical concepts and deriving reasonable statistical procedures for a variety of situations, and less concerned with formal optimality investigations.
    LC Classification Number
    QA276.C37 2002

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