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Hands-On Neuroevolution with Python

You're reading from   Hands-On Neuroevolution with Python Build high-performing artificial neural network architectures using neuroevolution-based algorithms

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Product type Paperback
Published in Dec 2019
Publisher Packt
ISBN-13 9781838824914
Length 368 pages
Edition 1st Edition
Languages
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Author (1):
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Iaroslav Omelianenko Iaroslav Omelianenko
Author Profile Icon Iaroslav Omelianenko
Iaroslav Omelianenko
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Table of Contents (18) Chapters Close

Preface 1. Section 1: Fundamentals of Evolutionary Computation Algorithms and Neuroevolution Methods FREE CHAPTER
2. Overview of Neuroevolution Methods 3. Python Libraries and Environment Setup 4. Section 2: Applying Neuroevolution Methods to Solve Classic Computer Science Problems
5. Using NEAT for XOR Solver Optimization 6. Pole-Balancing Experiments 7. Autonomous Maze Navigation 8. Novelty Search Optimization Method 9. Section 3: Advanced Neuroevolution Methods
10. Hypercube-Based NEAT for Visual Discrimination 11. ES-HyperNEAT and the Retina Problem 12. Co-Evolution and the SAFE Method 13. Deep Neuroevolution 14. Section 4: Discussion and Concluding Remarks
15. Best Practices, Tips, and Tricks 16. Concluding Remarks 17. Other Books You May Enjoy

XOR problem basics

The classic multilayer perceptron (MLP) or artificial neural network (ANN) without any hidden units in their topology is only capable of solving linearly separable problems correctly. As a result, such ANN configurations cannot be used for pattern recognition or control and optxor_experiment.pyimization tasks. However, with more complex MLP architectures that include some hidden units with a kind of non-linear activation function (such as sigmoid), it is possible to approximate any function to the given accuracy. Thus, a non-linearly separable problem can be used to study whether a neuroevolution process can grow any number of hidden units in the ANN of the solver phenotype.

The XOR problem solver is a classic computer science experiment in the field of reinforcement learning that cannot be solved without introducing non-linear execution to the solver algorithm...

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