In All Likelihood : Statistical Modelling and Inference Using Likelihood
by
Yudi Pawitan
Book Details
Format
Hardback or Cased Book
ISBN-10
0198507658
ISBN-13
9780198507659
Publisher
Oxford University Press
Imprint
Oxford University Press
Country of Manufacture
GB
Country of Publication
GB
Publication Date
Jun 21st, 2001
Print length
544 Pages
Weight
940 grams
Dimensions
23.80 x 16.10 x 3.50 cms
Product Classification:
Probability & statisticsMathematical modelling
Ksh 27,450.00
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This book introduces likelihood as an unifying concept in statistical modelling and inference. The complete range of concepts and applications are covered, from very simple to very complex studies. The approach is largely informal, relying on realistic examples, and presents the main results using heuristic rather than formal mathematical arguments.
Based on a course in the theory of statistics this text concentrates on what can be achieved using the likelihood/Fisherian method of taking account of uncertainty when studying a statistical problem. It takes the concept ot the likelihood as providing the best methods for unifying the demands of statistical modelling and the theory of inference. Every likelihood concept is illustrated by realistic examples, which are not compromised by computational problems. Examples range from a simile comparison of two accident rates, to complex studies that require generalised linear or semiparametric modelling.The emphasis is that the likelihood is not simply a device to produce an estimate, but an important tool for modelling. The book generally takes an informal approach, where most important results are established using heuristic arguments and motivated with realistic examples. With the currently available computing power, examples are not contrived to allow a closed analytical solution, and the book can concentrate on the statistical aspects of the data modelling. In addition to classical likelihood theory, the book covers many modern topics such as generalized linear models and mixed models, non parametric smoothing, robustness, the EM algorithm and empirical likelihood.
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