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What's New in TensorFlow 2.0

You're reading from   What's New in TensorFlow 2.0 Use the new and improved features of TensorFlow to enhance machine learning and deep learning

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Product type Paperback
Published in Aug 2019
Publisher Packt
ISBN-13 9781838823856
Length 202 pages
Edition 1st Edition
Languages
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Authors (3):
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Tanish Baranwal Tanish Baranwal
Author Profile Icon Tanish Baranwal
Tanish Baranwal
Alizishaan Khatri Alizishaan Khatri
Author Profile Icon Alizishaan Khatri
Alizishaan Khatri
Ajay Baranwal Ajay Baranwal
Author Profile Icon Ajay Baranwal
Ajay Baranwal
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Table of Contents (13) Chapters Close

Preface 1. Section 1: TensorFlow 2.0 - Architecture and API Changes
2. Getting Started with TensorFlow 2.0 FREE CHAPTER 3. Keras Default Integration and Eager Execution 4. Section 2: TensorFlow 2.0 - Data and Model Training Pipelines
5. Designing and Constructing Input Data Pipelines 6. Model Training and Use of TensorBoard 7. Section 3: TensorFlow 2.0 - Model Inference and Deployment and AIY
8. Model Inference Pipelines - Multi-platform Deployments 9. AIY Projects and TensorFlow Lite 10. Section 4: TensorFlow 2.0 - Migration, Summary
11. Migrating From TensorFlow 1.x to 2.0 12. Other Books You May Enjoy

Custom training logic

As mentioned earlier, TF 2.0 brings about default eager execution, which means that legacy TF 1.x custom training logic implementations based on a graph-based code flow are now obsolete. To implement such custom training logic in TF 2.0 with regard to eager execution, tf.GradientTape can be used. The purpose of tf.GradientTape is to record operations for automatic differentiation or for computing the gradient of an operation or computation with respect to its input variables. This is done by using tf.GradientTape as a context manager. TensorFlow records all operations executed in the context of tf.GradientTape onto a tape, which is then, along with the gradients, associated with those operations to compute the gradient of the recorded operation using reverse mode differentiation.

For example, the gradient of a simple cube operation can be calculated as follows...

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