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Building Statistical Models in Python

You're reading from  Building Statistical Models in Python

Product type Book
Published in Aug 2023
Publisher Packt
ISBN-13 9781804614280
Pages 420 pages
Edition 1st Edition
Languages
Concepts
Authors (3):
Huy Hoang Nguyen Huy Hoang Nguyen
Profile icon Huy Hoang Nguyen
Paul N Adams Paul N Adams
Profile icon Paul N Adams
Stuart J Miller Stuart J Miller
Profile icon Stuart J Miller
View More author details

Table of Contents (22) Chapters

Preface 1. Part 1:Introduction to Statistics
2. Chapter 1: Sampling and Generalization 3. Chapter 2: Distributions of Data 4. Chapter 3: Hypothesis Testing 5. Chapter 4: Parametric Tests 6. Chapter 5: Non-Parametric Tests 7. Part 2:Regression Models
8. Chapter 6: Simple Linear Regression 9. Chapter 7: Multiple Linear Regression 10. Part 3:Classification Models
11. Chapter 8: Discrete Models 12. Chapter 9: Discriminant Analysis 13. Part 4:Time Series Models
14. Chapter 10: Introduction to Time Series 15. Chapter 11: ARIMA Models 16. Chapter 12: Multivariate Time Series 17. Part 5:Survival Analysis
18. Chapter 13: Time-to-Event Variables – An Introduction 19. Chapter 14: Survival Models 20. Index 21. Other Books You May Enjoy

Multiple linear regression

In the previous chapter, we discussed SLR. With SLR, we were able to predict the value of a variable (commonly called the response variable, denoted as y) using another variable (commonly called the explanatory variable, denoted as x). The SLR model is expressed by the following equation where β 0 is the intercept term and β 1 is the slope of the linear model.

y = β 0 + β 1 x + ϵ

While this is a useful model, in many problems, multiple explanatory variables could be used to predict the response variable. For example, if we wanted to predict home prices, we might want to consider many variables, which may include lot size, the number of bedrooms, the number of bathrooms, and overall size. In this situation, we can expand the previous model to include these additional variables. This is called MLR. The MLR model can be expressed with the following equation.

y = β 0 + β 1 x ...

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