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Python Feature Engineering Cookbook

You're reading from   Python Feature Engineering Cookbook A complete guide to crafting powerful features for your machine learning models

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Product type Paperback
Published in Aug 2024
Publisher Packt
ISBN-13 9781835883587
Length 396 pages
Edition 3rd Edition
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Author (1):
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Soledad Galli Soledad Galli
Author Profile Icon Soledad Galli
Soledad Galli
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Toc

Table of Contents (14) Chapters Close

Preface 1. Chapter 1: Imputing Missing Data 2. Chapter 2: Encoding Categorical Variables FREE CHAPTER 3. Chapter 3: Transforming Numerical Variables 4. Chapter 4: Performing Variable Discretization 5. Chapter 5: Working with Outliers 6. Chapter 6: Extracting Features from Date and Time Variables 7. Chapter 7: Performing Feature Scaling 8. Chapter 8: Creating New Features 9. Chapter 9: Extracting Features from Relational Data with Featuretools 10. Chapter 10: Creating Features from a Time Series with tsfresh 11. Chapter 11: Extracting Features from Text Variables 12. Index 13. Other Books You May Enjoy

Performing polynomial expansion

Simple models, such as linear and logistic regression, can capture complex patterns if we feed them the right features. Sometimes, we can create powerful features by combining the variables in our datasets with themselves or with other variables. For example, in the following figure, we can see that the target, y, has a quadratic relation with the variable, x, and as shown in the left panel, a linear model is not able to capture that relationship accurately:

Figure 8.4 – A linear model fit to predict a target, y, from a feature, x, which has a quadratic relationship to the target, before and after squaring x. In the left panel: the model offers a poor fit by using the original variable; in the right panel, the model offers a better fit, based on the square of the original variable

Figure 8.4 – A linear model fit to predict a target, y, from a feature, x, which has a quadratic relationship to the target, before and after squaring x. In the left panel: the model offers a poor fit by using the original variable; in the right panel, the model offers a better fit, based on the square of the original variable

This linear model has a quadratic relationship to the target, before and after squaring x. However, if we square x, or, in other words...

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