Probability for Statistics and Machine Learning Fundamentals and Advanced Topics

DasGupta, Anirban

ISBN 10: 1441996338 / ISBN 13: 9781441996336

Published by Springer New York, 2011

About this Item

Seller Inventory # 48154547

Bibliographic Details

Title: Probability for Statistics and Machine ...

Publisher: Springer New York

Publication Date: 2011

Binding: Hardcover

Condition: Good

About this title

Synopsis:

Hard to find

Review:

From the reviews:

“It is a companion second volume to the author’s undergraduate text Fundamentals of Probability: A First course ... . The author seeks to provide readers with a comprehensive coverage of probability for students, instructors, and researchers in areas such as statistics and machine learning. ... It has extensive references to other sources, a large number of examples, and ... this is sufficient for an instructor to rotate them between semesters.” (David J. Hand, International Statistical Review, Vol. 81 (1), 2013)

“This book provides extensive coverage of the numerous applications that probability theory has found in statistics over the past century and more recently in machine learning. ... All chapters are completed with numerous examples and exercises. Moreover, the book compiles an extensive bibliography that is conveniently appended to each relevant chapter. It is a valuable reference for both experienced researchers and students in statistics and machine learning. Several courses could be taught using this book as a reference ... .” (Philippe Rigollet, Mathematical Reviews, Issue 2012 d)

“The author provides a comprehensive overview of probability theory with a focus on applications in statistics and machine learning. The material in the book ranges from classical results to modern topics ... . the book is a very good choice as a first reading. ... contains a large number of exercises that support the reader in getting a deeper understanding of the topics. This collection makes the volume even more valuable as a text book for students or for a course on basic probability theory.” (H. M. Mai, Zentralblatt MATH, Vol. 1233, 2012)