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)

Modeling count temporal data

So far, we have assumed that the variable we are modeling behaves like a real number, taking any possible value. This is reflected in the fact that we assume that the current value of the series is equal to the previous value, plus some Gaussian noise. But this is not very useful when we modeling count data, such as the number of clients, or the number of insurance claims, and so on. When these numbers are large, the discreteness of the data is not a huge problem, but when we're modeling events that occur on a small scale, the consequences of ignoring the discreteness are much worse.

The tscount package allows us to model count time series, if the data follows a Poisson or negative binomial distribution. The framework is rooted in generalized linear models (GLMs), using previous values of the series to predict the current ones.

...