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An R Companion to Linear Statistical Models.

An R Companion to Linear Statistical Models. 2nd edition.

・ISBN 978-1-032-93694-9 hard GB£ 235.00

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お気に入り
電子版あり 大学・学術機関向け電子ブック(eBook)ISBN 9781003567202
著者・編者Hay-Jahans, Christopher,
出版社(Chapman & Hall/CRC, UK)
出版年月2026
ページ数410 pp.
言語ENG
ニュース番号<M25-24854>

解説

Taking advantage of both user-developed code and specialized functions, this second edition of An R Companion to Linear Statistical Models again targets two primary audiences: Those who are familiar with the introductory theory and applications of linear statistical models and who wish to learn how to use R in this area, or explore further ideas that might appear in this Companion; and those who are enrolled in an intermediate to advanced level course on linear statistical models for which R is the computational platform.

This Companion includes accessible introductions to writing R code as well as making use of functions through relevant examples. These examples cover methods used for linear regression and designed experiments with up to two fixed-effects factors, including blocking variables and covariates. Also included in this edition is a new part containing chapters that revisit the one-factor fixed-effects model from alternative points of view, and provide introductions to applying R to nonstandard linear contrasts, one-factor random-effects and repeated-measures designs, weighted least squares, and modelling with binary response data.

Key Features

  • Demonstrates how to create user-defined functions, and how to use pre-packaged functions from the Comprehensive R Archive Network (CRAN) as well as functions prepared specifically for this Companion.
  • Has carefully documented accompanying R script files that follow along with the discussions in the book, and also contain additional exploratory code.
  • Makes use of a relevant collection of examples to demonstrate both the statistical methods being discussed, as well as the R code used implement the methods.
  • Provides detailed interpretations and explanations of graphical tools used, computed model parameter estimates, associated tests, and common "rules of thumb" used in interpreting graphs and computational output.
  • Limits statistical and mathematical background theory to that which aids in following computational methods.