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Hands-On Neural Networks

Hands-On Neural Networks

By : Leonardo De Marchi, Laura Mitchell
3.5 (2)
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Hands-On Neural Networks

Hands-On Neural Networks

3.5 (2)
By: Leonardo De Marchi, Laura Mitchell

Overview of this book

Neural networks play a very important role in deep learning and artificial intelligence (AI), with applications in a wide variety of domains, right from medical diagnosis, to financial forecasting, and even machine diagnostics. Hands-On Neural Networks is designed to guide you through learning about neural networks in a practical way. The book will get you started by giving you a brief introduction to perceptron networks. You will then gain insights into machine learning and also understand what the future of AI could look like. Next, you will study how embeddings can be used to process textual data and the role of long short-term memory networks (LSTMs) in helping you solve common natural language processing (NLP) problems. The later chapters will demonstrate how you can implement advanced concepts including transfer learning, generative adversarial networks (GANs), autoencoders, and reinforcement learning. Finally, you can look forward to further content on the latest advancements in the field of neural networks. By the end of this book, you will have the skills you need to build, train, and optimize your own neural network model that can be used to provide predictable solutions.
Table of Contents (16 chapters)
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1
Section 1: Getting Started
4
Section 2: Deep Learning Applications
9
Section 3: Advanced Applications

Feedforward neural networks

One of the main drawbacks of the perceptron algorithm is that it's only able to capture linear relationships. An example of a simple task that it's not able to solve is the logic XOR. The logic XOR is a very simple function in which the output is true only when its two pieces of binary input are different from each other. It can be described with the following table:

X2 = 0 X2 = 1
X1 = 0 False True
X1 = 1 True False

The preceding table can be also represented with the following plot:

The XOR problem visualized

In the XOR problem, it's not possible to find a line that correctly divides the prediction space in two.

It's not possible to separate this problem using a linear function, so our previous perceptron would not help here. Now, the decision boundary in the previous example was a single line, so it's easy to...

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