Bootstrap and Edgeworth Expansion

Bootstrap and Edgeworth Expansion

EnglishPaperback / softback
Hall Peter
Springer-Verlag New York Inc.
EAN: 9780387945088
On order
Delivery on Friday, 14. of June 2024
CZK 3,423
Common price CZK 3,803
Discount 10%
pc
Do you want this product today?
Oxford Bookshop Praha Korunní
not available
Librairie Francophone Praha Štěpánská
not available
Oxford Bookshop Ostrava
not available
Oxford Bookshop Olomouc
not available
Oxford Bookshop Plzeň
not available
Oxford Bookshop Brno
not available
Oxford Bookshop Hradec Králové
not available
Oxford Bookshop České Budějovice
not available

Detailed information

This monograph addresses two quite different topics, in the belief that each can shed light on the other. Firstly, it lays the foundation for a particular view of the bootstrap. Secondly, it gives an account of Edgeworth expansion. Chapter 1 is about the bootstrap, witih almost no mention of Edgeworth expansion; Chapter 2 is about Edgeworth expansion, with scarcely a word about the bootstrap; and Chapters 3 and 4 bring these two themes together, using Edgeworth expansion to explore and develop the properites of the bootstrap. The book is aimed a a graduate level audience who has some exposure to the methods of theoretical statistics. However, technical details are delayed until the last chapter (entitled "Details of Mathematical Rogour"), and so a mathematically able reader without knowledge of the rigorous theory of probability will have no trouble understanding the first four-fifths of the book. The book simultaneously fills two gaps in the literature; it provides a very readable graduate level account of the theory of Edgeworth expansion, and it gives a detailed introduction to the theory of bootstrap methods.
EAN 9780387945088
ISBN 0387945083
Binding Paperback / softback
Publisher Springer-Verlag New York Inc.
Publication date May 9, 1995
Pages 354
Language English
Dimensions 235 x 155
Country United States
Readership Professional & Scholarly
Authors Hall Peter
Illustrations XIV, 354 p.
Series Springer Series in Statistics