Book Image

Machine Learning with R Cookbook

By : Yu-Wei, Chiu (David Chiu)
Book Image

Machine Learning with R Cookbook

By: Yu-Wei, Chiu (David Chiu)

Overview of this book

<p>The R language is a powerful open source functional programming language. At its core, R is a statistical programming language that provides impressive tools to analyze data and create high-level graphics.</p> <p>This book covers the basics of R by setting up a user-friendly programming environment and performing data ETL in R. Data exploration examples are provided that demonstrate how powerful data visualization and machine learning is in discovering hidden relationships. You will then dive into important machine learning topics, including data classification, regression, clustering, association rule mining, and dimension reduction.</p>
Table of Contents (21 chapters)
Machine Learning with R Cookbook
Credits
About the Author
About the Reviewers
www.PacktPub.com
Preface
Resources for R and Machine Learning
Dataset – Survival of Passengers on the Titanic
Index

Classifying data with the Naïve Bayes classifier


The Naïve Bayes classifier is also a probability-based classifier, which is based on applying the Bayes theorem with a strong independent assumption. In this recipe, we will introduce how to classify data with the Naïve Bayes classifier.

Getting ready

You need to have the first recipe completed by generating training and testing datasets.

How to do it...

Perform the following steps to classify the churn data with the Naïve Bayes classifier:

  1. Load the e1071 library and employ the naiveBayes function to build the classifier:

    > library(e1071) 
    > classifier=naiveBayes(trainset[, !names(trainset) %in% c("churn")], trainset$churn)
    
  2. Type classifier to examine the function call, a-priori probability, and conditional probability:

    > classifier
    
    Naive Bayes Classifier for Discrete Predictors
    
    Call:
    naiveBayes.default(x = trainset[, !names(trainset) %in% c("churn")], 
        y = trainset$churn)
    
    A-priori probabilities:
    trainset$churn
          yes        no...