TheGaussiandistribution,alsoknownasthe normaldistri- tion,is merelyonesuchexample,dueto thewell-knowncentrallimittheorem.
Large-sample techniques provide solutions to many practical. This graduate-level textbook is primarily aimed at graduate students of statistics, mathematics, science, and engineering who have had an undergraduate course in statistics, an upper division course in analysis, and some acquaintance with measure theoretic probability. It provides a rigorous presentation of the core of mathematical statistics. Part I of. Essential Statistical Inference.
It covers classical likelihood, Bayesian, and permutation inference; an introduction to basic asymptotic distribution theory; and modern topics like M-estimation, the jackknife, and the bootstrap. R code is woven throughout the text,. Mathematical Statistics. This graduate textbook covers topics in statistical theory essential for graduate students preparing for work on a Ph. The first chapter provides a quick overview of concepts and results in measure-theoretic probability theory that are useful in statistics.
Its strong points include the breadth of covered material, choice of relevant and interesting topics, lucid and attractive style of presentation, and sound pedagogical aspects. The author is systematic and detailed in the developing of each topic and utilizes examples and cases to illustrate the practical import of each concept.
McComb, Technometrics, Vol. Skip to main content Skip to table of contents. Advertisement Hide. This service is more advanced with JavaScript available. Large Sample Techniques for Statistics.
Authors view affiliations Jiming Jiang. Focuses on thinking skills rather than just what formulae to use Provides motivations, and intuition, rather than detailed proofs Begins with very simple and basic techniques, and connects theory and applications in entertaining ways Includes supplementary material: sn. Front Matter Pages Pages Modes of Convergence. Big O , Small o , and the Unspecified c. Asymptotic Expansions.
Sums of Independent Random Variables. Empirical Processes. Time and Spatial Series. Stochastic Processes. Nonparametric Statistics. Mixed Effects Models. Small-Area Estimation.
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