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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

Probit and logit models

Previously, we discussed different types of problems that can be solved with regression models. In particular, the dependent variable is continuous, such as house prices, salaries, and so on. A natural question is if dependent variables are not continuous – in other words, if they are categorical – how would we adapt our regression equation to predict a categorical response variable? For instance, a human resources department in a company wants to conduct an attrition study to predict whether an employee will stay with the company or a car dealership wants to know if one car can be sold or not based on prices, car models, colors, and so on.

First, we will study binary classification. Here, the outcome (dependent variable) is a binary response such as yes/no or to do/not to do. Let’s look back at the simple linear regression model:

y = β 0 + β 1 x+ ϵ

Here, the predicted outcome is a line crossing data...

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