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Introduction to Econometrics, Brief Edition
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Introduction to Econometrics, Brief Edition

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NEW FEATURES:
Real-world questions and data—the effect of reductions in class size on test scores and the returns to education—create a continuous platform that motivates important theoretical ideas, and link student understanding to real-world empirical applications.

Contemporary theory and practice are reflected in the choice of topics, focusing on the procedures and tests commonly used in modern practice.

An opening review of statistics and probability emphasizes sampling variability, sampling distributions, and how sampling uncertainty is handled using the methods of statistical inference.

Treatment of Multiple Regression focuses not only on mechanics and tools, but also on how those tools are useful because they address omitted variable bias.

By allowing for heteroskedasticity from the outset, students have an easier time understanding the method and instructors are able to apply the theory earlier in the course.

Core regression material in Part II is presented in four, carefully developed chapters:
Chapter 4, Linear Regression with One Regressor, focuses solely on Ordinary Least Squares (OLS) estimation and assumptions.

Chapter 5, Regression with a Single Regressor: Hypothesis Tests and Confidence Intervals, focuses on inference using OLS, including an expanded discussion of heteroskedasticity and homoskedasticity, a discussion of the t-distribution, and an expanded discussion of motivation for using OLS.

Chapter 6, Linear Regression with Multiple Regressors, includes an expanded discussion of multicollniearity.

Chapter 7, Hypothesis Testing and Confidence Intervals in Multiple Regression, includes inference using exact F-distribution and coverage of the homoskedasticity-only F-statistic formula.

Chapter 10 focuses on conducting a regression study using economic data.

The data sets in the empirical exercises are revisited in subsequent chapters, creating a continuous thread of analysis through the book.

A level of mathematics appropriate for an introductory course is achieved by using fewer equations and more serious empirical applications, both in class and in homework exercises.

Pedagogy helps students master the material, through Key Concept boxes that highlight and reinforce essential ideas and sidebars that provide interesting real-world examples closely tied to the central ideas.

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