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Modern Time Series Forecasting with Python

You're reading from  Modern Time Series Forecasting with Python

Product type Book
Published in Nov 2022
Publisher Packt
ISBN-13 9781803246802
Pages 552 pages
Edition 1st Edition
Languages
Author (1):
Manu Joseph Manu Joseph
Profile icon Manu Joseph

Table of Contents (26) Chapters

Preface 1. Part 1 – Getting Familiar with Time Series
2. Chapter 1: Introducing Time Series 3. Chapter 2: Acquiring and Processing Time Series Data 4. Chapter 3: Analyzing and Visualizing Time Series Data 5. Chapter 4: Setting a Strong Baseline Forecast 6. Part 2 – Machine Learning for Time Series
7. Chapter 5: Time Series Forecasting as Regression 8. Chapter 6: Feature Engineering for Time Series Forecasting 9. Chapter 7: Target Transformations for Time Series Forecasting 10. Chapter 8: Forecasting Time Series with Machine Learning Models 11. Chapter 9: Ensembling and Stacking 12. Chapter 10: Global Forecasting Models 13. Part 3 – Deep Learning for Time Series
14. Chapter 11: Introduction to Deep Learning 15. Chapter 12: Building Blocks of Deep Learning for Time Series 16. Chapter 13: Common Modeling Patterns for Time Series 17. Chapter 14: Attention and Transformers for Time Series 18. Chapter 15: Strategies for Global Deep Learning Forecasting Models 19. Chapter 16: Specialized Deep Learning Architectures for Forecasting 20. Part 4 – Mechanics of Forecasting
21. Chapter 17: Multi-Step Forecasting 22. Chapter 18: Evaluating Forecasts – Forecast Metrics 23. Chapter 19: Evaluating Forecasts – Validation Strategies 24. Index 25. Other Books You May Enjoy

Detecting and correcting for trends

In Chapter 5, Time Series Forecasting as Regression, we talked about forecasting being a difficult problem because it is intrinsically an extrapolation problem. Trends are one of the major contributors to forecasting being an extrapolation problem. If we have a time series that is trending upward, any model that attempts to forecast it needs to extrapolate beyond the range of values it has seen during training. ARIMA handles this using autoregression, whereas exponential smoothing handles it by modeling the trend explicitly. But standard regression may not be naturally suited to extrapolation. However, with suitable features, such as lags, it can start to do that. But if we can confidently estimate and extract a trend in the time series, we can simplify the problem we have to apply regression to by detrending the time series.

But before we move ahead, it is worth learning about two major types of trends.

Deterministic and stochastic trends

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