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Deep Learning with R for Beginners

You're reading from   Deep Learning with R for Beginners Design neural network models in R 3.5 using TensorFlow, Keras, and MXNet

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Product type Course
Published in May 2019
Publisher Packt
ISBN-13 9781838642709
Length 612 pages
Edition 1st Edition
Languages
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Authors (4):
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Mark Hodnett Mark Hodnett
Author Profile Icon Mark Hodnett
Mark Hodnett
Pablo Maldonado Pablo Maldonado
Author Profile Icon Pablo Maldonado
Pablo Maldonado
Joshua F. Wiley Joshua F. Wiley
Author Profile Icon Joshua F. Wiley
Joshua F. Wiley
Yuxi (Hayden) Liu Yuxi (Hayden) Liu
Author Profile Icon Yuxi (Hayden) Liu
Yuxi (Hayden) Liu
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Toc

Table of Contents (23) Chapters Close

Title Page
Copyright and Credits
About Packt
Contributors
Preface
1. Getting Started with Deep Learning FREE CHAPTER 2. Training a Prediction Model 3. Deep Learning Fundamentals 4. Training Deep Prediction Models 5. Image Classification Using Convolutional Neural Networks 6. Tuning and Optimizing Models 7. Natural Language Processing Using Deep Learning 8. Deep Learning Models Using TensorFlow in R 9. Anomaly Detection and Recommendation Systems 10. Running Deep Learning Models in the Cloud 11. The Next Level in Deep Learning 12. Handwritten Digit Recognition using Convolutional Neural Networks 13. Traffic Signs Recognition for Intelligent Vehicles 14. Fraud Detection with Autoencoders 15. Text Generation using Recurrent Neural Networks 16. Sentiment Analysis with Word Embedding 1. Other Books You May Enjoy Index

Our first examples


Let's begin with a few simple examples to understand what is going on. 

For some of us, it's very easy to get tempted to try the shiniest algorithms and do hyper-parameter optimization instead of the less glamorous step-by-step understanding. 

A simple 2D example

Let's develop our intuition of how the autoencoder works with a simple two-dimensional example. 

We first generate 10,000 points coming from a normal distribution with mean 0 and variance 1:

library(MASS)
library(keras)
Sigma <- matrix(c(1,0,0,1),2,2)
n_points <- 10000
df <- mvrnorm(n=n_points, rep(0,2), Sigma)
df <- as.data.frame(df)

The distribution of the values should look as follows:

Distribution of the variable V1 we just generated; the variable V2 looks fairly similar.

Distribution of the variables V1 and V2 we generated. 

Let's spice things up a bit and add some outliers to the mixture. In many fraud applications, the fraud rate is about 1–5%, so we generate 1% of our samples as coming from a normal...

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