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2020 Faculty Courses School of Engineering Undergraduate major in Industrial Engineering and Economics

Econometrics I

Academic unit or major
Undergraduate major in Industrial Engineering and Economics
Instructor(s)
Kota Ogasawara
Class Format
Lecture (Zoom)
Media-enhanced courses
-
Day of week/Period
(Classrooms)
5-6 Tue (W934) / 5-6 Fri (W934)
Class
-
Course Code
IEE.B207
Number of credits
200
Course offered
2020
Offered quarter
3Q
Syllabus updated
Jul 10, 2025
Language
Japanese

Syllabus

Course overview and goals

This course is designed for 3rd or 4th year undergraduate students and is taught in Japanese. English language is used for the blackboarding in the preparation for Advanced Econometrics (IEE.B 405). Note that some students audit both Econometrics II and Advanced Econometrics in this quarter.

Course description and aims

The course aims to present and illustrate the theory and techniques of modern econometric analysis.

Keywords

Least square estimation, normal regression model, maximum likelihood estimation, nonlinear models, endogeneity

Competencies

  • Specialist skills
  • Intercultural skills
  • Communication skills
  • Critical thinking skills
  • Practical and/or problem-solving skills

Class flow

The first part begins with concepts of the conditional expectation. The second part introduces concepts of the least square regression. The third part examines concepts of the normal regression model, maximum likelihood estimator, and a few nonlinear models. The final part introduces concepts of endogeneity.

Course schedule/Objectives

Course schedule Objectives
Class 1

Orientation and introduction

Orientation and introduction

Class 2

Basic concepts I: Conditional expectation function

Basic concepts I: Conditional expectation function

Class 3

Basic concepts II: Properties of the conditional expectation

Basic concepts II: Properties of the conditional expectation

Class 4

The linear projection model

The linear projection model

Class 5

The algebra of least squares I: Least squares estimator

The algebra of least squares I: Least squares estimator

Class 6

The algebra of least squares II: Least squares estimator

The algebra of least squares II: Least squares estimator

Class 7

The algebra of least squares III: FWL theorem

The algebra of least squares III: FWL theorem

Class 8

Finite-sample properties of the OLSE

Finite-sample properties of the OLSE

Class 9

Normal regression model and MLE

Normal regression model and MLE

Class 10

Endogeneity I: Concept of causal effect

Endogeneity I: Concept of causal effect

Class 11

Endogeneity II: Two-stage least squares

Endogeneity II: Two-stage least squares

Class 12

Empirical examples

Empirical examples

Class 13

Review

Review

Class 14

Exercise

Exercise

Study advice (preparation and review)

To enhance effective learning, students are encouraged to spend approximately 100 minutes preparing for class and another 100 minutes reviewing class content afterwards (including assignments) for each class.
They should do so by referring to textbooks and other course material.

Textbook(s)

Bruce E. Hansen. Econometrics. University of Wisconsin, 2020 (Chapters 1--5).

Reference books, course materials, etc.

A recommended supplementary monograph is Mastering Metrics by Joshua D. Angrist & Jorn-Steffen Pischle.

Evaluation methods and criteria

Problem solving or midterm 30%, final exams 70%.

Related courses

  • IEE.A205 : Statistics for Industrial Engineering and Economics
  • IEE.A204 : Probability for Industrial Engineering and Economics
  • IEE.B301 : Econometrics II
  • IEE.B405 : Advanced Econometrics

Prerequisites

I recommend Introductory Courses in Statistics and Probability (level: IEE 200) by Professor Masami Miyakawa as the prerequisites. Students should be familiar with basic concepts in probability and statistical inference. Familiarity with matrix algebra is preferred.