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Hands-On Computer Vision with TensorFlow 2

You're reading from   Hands-On Computer Vision with TensorFlow 2 Leverage deep learning to create powerful image processing apps with TensorFlow 2.0 and Keras

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Product type Paperback
Published in May 2019
Publisher Packt
ISBN-13 9781788830645
Length 372 pages
Edition 1st Edition
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Authors (2):
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Eliot Andres Eliot Andres
Author Profile Icon Eliot Andres
Eliot Andres
Benjamin Planche Benjamin Planche
Author Profile Icon Benjamin Planche
Benjamin Planche
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Table of Contents (16) Chapters Close

Preface 1. Section 1: TensorFlow 2 and Deep Learning Applied to Computer Vision FREE CHAPTER
2. Computer Vision and Neural Networks 3. TensorFlow Basics and Training a Model 4. Modern Neural Networks 5. Section 2: State-of-the-Art Solutions for Classic Recognition Problems
6. Influential Classification Tools 7. Object Detection Models 8. Enhancing and Segmenting Images 9. Section 3: Advanced Concepts and New Frontiers of Computer Vision
10. Training on Complex and Scarce Datasets 11. Video and Recurrent Neural Networks 12. Optimizing Models and Deploying on Mobile Devices 13. Migrating from TensorFlow 1 to TensorFlow 2 14. Assessments 15. Other Books You May Enjoy

Backpropagating the loss

How can we update the network parameters so that they minimize the loss? For each parameter, what we need to know is how slightly changing its value would affect the loss. If we know which changes would slightly decrease the loss, then it is just a matter of applying these changes and repeating the process until reaching a minimum. This is exactly what the gradient of the loss function expresses, and what the gradient descent process is.

At each training iteration, the derivatives of the loss with respect to each parameter of the network are computed. These derivatives indicate which small changes to the parameters need to be applied (with a -1 coefficient since the gradient indicates the direction of increase of the function, while we want to minimize it). It can be seen as walking step by step down the slope of the loss function with respect to each parameter, hence the name gradient descent for this iterative process (refer to the following diagram...

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