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Time Series Analysis with Python Cookbook

You're reading from   Time Series Analysis with Python Cookbook Practical recipes for exploratory data analysis, data preparation, forecasting, and model evaluation

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Product type Paperback
Published in Apr 2025
Publisher
ISBN-13 9781805124283
Length 98 pages
Edition 2nd Edition
Languages
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Author (1):
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Tarek A. Atwan Tarek A. Atwan
Author Profile Icon Tarek A. Atwan
Tarek A. Atwan
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Table of Contents (13) Chapters Close

1. Time Series Analysis with Python Cookbook, Second Edition: Practical recipes for exploratory data analysis, data preparation, forecasting, and model evaluation FREE CHAPTER
2. Getting Started with Time Series Analysis 3. Reading Time Series Data from Files 4. Reading Time Series Data from Databases 5. Persisting Time Series Data to Files 6. Persisting Time Series Data to Databases 7. Working with Date and Time in Python 8. Handling Missing Data 9. Outlier Detection Using Statistical Methods 10. Exploratory Data Analysis and Diagnosis 11. Building Univariate Time Series Models Using Statistical Methods 12. Additional Statistical Modeling Techniques for Time Series 13. Outlier Detection Using Unsupervised Machine Learning

Detecting outliers using a z-score

The z-score is a common transformation for standardizing data. This is common when you want to compare different datasets. For example, it is easier to compare two data points from two different datasets relative to their distributions. This can be done because the z-score standardizes the data to be centered around a zero mean and the units represent standard deviations away from the mean. For example, in our dataset, the unit is measured in daily taxi passengers (in thousands). Once you apply the z-score transformation, you are no longer dealing with the number of passengers, but rather, the units represent standard deviation, which tells us how far an observation is from the mean. Here is the formula for the z-score:

Where
is a data point (an observation), mu (
) is the mean of the dataset, and sigma (
) is the standard deviation for the dataset.

Keep in mind that the z-score is a lossless transformation, which means you will not lose...

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