Book Image

R Statistics Cookbook

By : Francisco Juretig
2 (2)
Book Image

R Statistics Cookbook

2 (2)
By: Francisco Juretig

Overview of this book

R is a popular programming language for developing statistical software. This book will be a useful guide to solving common and not-so-common challenges in statistics. With this book, you'll be equipped to confidently perform essential statistical procedures across your organization with the help of cutting-edge statistical tools. You'll start by implementing data modeling, data analysis, and machine learning to solve real-world problems. You'll then understand how to work with nonparametric methods, mixed effects models, and hidden Markov models. This book contains recipes that will guide you in performing univariate and multivariate hypothesis tests, several regression techniques, and using robust techniques to minimize the impact of outliers in data.You'll also learn how to use the caret package for performing machine learning in R. Furthermore, this book will help you understand how to interpret charts and plots to get insights for better decision making. By the end of this book, you will be able to apply your skills to statistical computations using R 3.5. You will also become well-versed with a wide array of statistical techniques in R that are extensively used in the data science industry.
Table of Contents (12 chapters)

Finding the best transformations via the acepack package

When fitting linear regressions models, we always want them to fit as best as possible into the data. Sometimes, we want to transform our variables in order to get the model fit to improve as much as possible. For example, we could apply several transformations (taking logarithms, squared values, and so on) in order to improve the fit.

The acepack package implements the alternating conditional expectation algorithm, which finds the optimal transformations that we need to apply to our data in order to maximize the R2. Another way of looking at this would be: given the data that we have, what would be the best R2 we could get if we found the best possible transformations? In this fashion, we could get a maximum boundary on the best model that we would be able to get, assuming we can only transform the variables to capture...