Book Image

TensorFlow 1.x Deep Learning Cookbook

Book Image

TensorFlow 1.x Deep Learning Cookbook

Overview of this book

Deep neural networks (DNNs) have achieved a lot of success in the field of computer vision, speech recognition, and natural language processing. This exciting recipe-based guide will take you from the realm of DNN theory to implementing them practically to solve real-life problems in the artificial intelligence domain. In this book, you will learn how to efficiently use TensorFlow, Google’s open source framework for deep learning. You will implement different deep learning networks, such as Convolutional Neural Networks (CNNs), Recurrent Neural Networks (RNNs), Deep Q-learning Networks (DQNs), and Generative Adversarial Networks (GANs), with easy-to-follow standalone recipes. You will learn how to use TensorFlow with Keras as the backend. You will learn how different DNNs perform on some popularly used datasets, such as MNIST, CIFAR-10, and Youtube8m. You will not only learn about the different mobile and embedded platforms supported by TensorFlow, but also how to set up cloud platforms for deep learning applications. You will also get a sneak peek at TPU architecture and how it will affect the future of DNNs. By using crisp, no-nonsense recipes, you will become an expert in implementing deep learning techniques in growing real-world applications and research areas such as reinforcement learning, GANs, and autoencoders.
Table of Contents (15 chapters)
14
TensorFlow Processing Units

Activation functions

Every neuron must have an activation function. They are what gives the neuron the nonlinear property necessary to model the complex nonlinear datasets. The function takes the weighted sum of all the inputs and generates an output signal. You can think of it as a transform between input and output. Using the proper activation function, we can bound our output values in a defined range.

If xj is the jth input, Wj the weight connecting jth input to our neuron, and b the bias of our neuron, the output of the neuron (in biological terms, firing of the neuron) is decided by the activation function, and mathematically it is expressed as follows:

Here, g represents the activation function. The argument to the activation function ∑Wjxj+b is called activity of the neuron.

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