Course 01 · Graduate

Econometrics

Theory, estimation, identification and applications — from projection geometry to causal research design.

LEAST SQUARES · ASYMPTOTIC THEORY · INSTRUMENTAL VARIABLES · GMM · PANEL DATA

01 / OVERVIEW

About this course

A graduate course in econometric theory and applied methods. The sequence develops probability and asymptotic foundations, linear estimation and inference, identification, cross-sectional and panel methods, time-series models, cointegration, and causal research design.

What you will learn

Students completing the course should be able to:

  1. derive OLS and IV estimators and characterize their statistical properties;
  2. distinguish identification from estimation and inference;
  3. select covariance estimators consistent with the data dependence structure;
  4. formulate and estimate panel and time-series models;
  5. evaluate cointegration, dynamic systems, and causal designs;
  6. conduct Monte Carlo experiments and produce reproducible empirical research.

How the course is organized

Each lecture session has a full set of written notes: learning objectives, formal development with derivations, worked examples, a problem set, a computational lab and readings. Problem sets with solution guidance and examination specifications are under Assignments and Exams.

Assessment

Problem sets 30%; replication project 25%; midterm 20%; final applied paper 25%. Graduate extension requires asymptotic derivations, identification defense, and Monte Carlo comparison.

Core references

  • Hayashi, Econometrics.
  • Wooldridge, Econometric Analysis of Cross Section and Panel Data.
  • Greene, Econometric Analysis.
  • Hamilton, Time Series Analysis.
  • Lütkepohl, New Introduction to Multiple Time Series Analysis.
  • Angrist and Pischke, Mostly Harmless Econometrics.
02 / MATERIALS

Course materials

Everything needed to follow the course, organized as on an open courseware site.