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Machine Learning with LightGBM and Python

You're reading from   Machine Learning with LightGBM and Python A practitioner's guide to developing production-ready machine learning systems

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Product type Paperback
Published in Sep 2023
Publisher Packt
ISBN-13 9781800564749
Length 252 pages
Edition 1st Edition
Languages
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Author (1):
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Andrich van Wyk Andrich van Wyk
Author Profile Icon Andrich van Wyk
Andrich van Wyk
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Toc

Table of Contents (17) Chapters Close

Preface 1. Part 1: Gradient Boosting and LightGBM Fundamentals
2. Chapter 1: Introducing Machine Learning FREE CHAPTER 3. Chapter 2: Ensemble Learning – Bagging and Boosting 4. Chapter 3: An Overview of LightGBM in Python 5. Chapter 4: Comparing LightGBM, XGBoost, and Deep Learning 6. Part 2: Practical Machine Learning with LightGBM
7. Chapter 5: LightGBM Parameter Optimization with Optuna 8. Chapter 6: Solving Real-World Data Science Problems with LightGBM 9. Chapter 7: AutoML with LightGBM and FLAML 10. Part 3: Production-ready Machine Learning with LightGBM
11. Chapter 8: Machine Learning Pipelines and MLOps with LightGBM 12. Chapter 9: LightGBM MLOps with AWS SageMaker 13. Chapter 10: LightGBM Models with PostgresML 14. Chapter 11: Distributed and GPU-Based Learning with LightGBM 15. Index 16. Other Books You May Enjoy

Advanced boosting algorithm – DART

DART is an extension of the standard GBDT algorithm discussed in the previous section [4]. DART employs dropouts, a technique from deep learning (DL), to avoid overfitting by the decision tree ensemble. The extension is straightforward and consists of two parts. First, when fitting the next prediction tree, M n+1(x), which consists of the scaled sum of all previous trees M nM 1, a random subset of the previous trees is instead used, with other trees dropped from the sum. The p drop parameter controls the probability of a previous tree being included. The second part of the DART algorithm is to apply additional scaling of the contribution of the new tree. Let k be the number of trees dropped when the new tree, M n+1, was calculated. Since M n+1 was calculated without the contribution of those k trees when updating our prediction, F n+1, which includes all trees, the prediction overshoots. Therefore...

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