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Hands-On Mathematics for Deep Learning

You're reading from   Hands-On Mathematics for Deep Learning Build a solid mathematical foundation for training efficient deep neural networks

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Product type Paperback
Published in Jun 2020
Publisher Packt
ISBN-13 9781838647292
Length 364 pages
Edition 1st Edition
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Author (1):
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Jay Dawani Jay Dawani
Author Profile Icon Jay Dawani
Jay Dawani
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Table of Contents (19) Chapters Close

Preface 1. Section 1: Essential Mathematics for Deep Learning
2. Linear Algebra FREE CHAPTER 3. Vector Calculus 4. Probability and Statistics 5. Optimization 6. Graph Theory 7. Section 2: Essential Neural Networks
8. Linear Neural Networks 9. Feedforward Neural Networks 10. Regularization 11. Convolutional Neural Networks 12. Recurrent Neural Networks 13. Section 3: Advanced Deep Learning Concepts Simplified
14. Attention Mechanisms 15. Generative Models 16. Transfer and Meta Learning 17. Geometric Deep Learning 18. Other Books You May Enjoy

The need for RNNs

In the previous chapter, we learned about CNNs and their effectiveness on image- and time series-related tasks that have data with a grid-like structure. We also saw how CNNs are inspired by how the human visual cortex processes visual input. Similarly, the RNNs that we will learn about in this chapter are also biologically inspired.

The need for this form of neural network arises from the fact that fuzzy neural networks (FNNs) are unable to capture time-based dependencies in data.

The first model of an RNN was created by John Hopfield in 1982 in an attempt to understand how associative memory in our brains works. This is known as a Hopfield network. It is a fully connected single-layer recurrent network and it stores and accesses information similarly to how we think our brains do.

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