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Applying Math with Python

You're reading from   Applying Math with Python Practical recipes for solving computational math problems using Python programming and its libraries

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Product type Paperback
Published in Jul 2020
Publisher Packt
ISBN-13 9781838989750
Length 358 pages
Edition 1st Edition
Languages
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Authors (2):
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Sam Morley Sam Morley
Author Profile Icon Sam Morley
Sam Morley
Sam Morley Sam Morley
Author Profile Icon Sam Morley
Sam Morley
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Table of Contents (12) Chapters Close

Preface 1. Basic Packages, Functions, and Concepts 2. Mathematical Plotting with Matplotlib FREE CHAPTER 3. Calculus and Differential Equations 4. Working with Randomness and Probability 5. Working with Trees and Networks 6. Working with Data and Statistics 7. Regression and Forecasting 8. Geometric Problems 9. Finding Optimal Solutions 10. Miscellaneous Topics 11. Other Books You May Enjoy

Forecasting from time series data using ARIMA

        

In the previous recipe, we generated a model for a stationary time series using an ARMA model, which consists of an autoregressive (AR) component and an moving average (MA) component. Unfortunately, this model cannot accommodate time series that have some underlying trend; that is, they are not stationary time series. We can often get around this by differencing the observed time series one or more times until we obtain a stationary time series that can be modeled using ARMA. The incorporation of differencing into an ARMA model is called an ARIMA model, which stands for Autoregressive (AR) Integrated (I) Moving Average (MA).

Differencing is the process of computing the difference of consecutive terms in a sequence of data. So, applying first-order differencing amounts to subtracting the value at the current step from the value at the next step (ti+1 - ti). This has the effect of removing the underlying upward or downward...

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