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Microeconomics: Using Data and Models to Understand the World

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Chapter 2: Economic Science – Using Data and Models to Understand the World

Introduction

This chapter explores how economists use the scientific method, data, and models to analyze and understand economic phenomena. It emphasizes the importance of distinguishing between correlation and causation, constructing testable models, and formulating meaningful economic questions.

The Scientific Method in Economics

Definition and Steps

  • The Scientific Method is a systematic approach to understanding the world through observation, model-building, and empirical testing.

  • In economics, it involves two main steps:

    1. Developing a model or theory to explain part of the world.

    2. Testing the model using data to see how well it matches observed reality.

  • Empiricism refers to gathering and using data to understand economic behavior.

  • Core scientific principles in economics: optimization and equilibrium.

Paper airplane model and real airplane shadow

Additional info: Models are simplified representations of reality, not perfect copies, but they help us make predictions and understand complex systems.

Models and Theories

  • A model is a simplified description of reality, often used interchangeably with the term theory.

  • Models are built on assumptions—educated simplifications based on prior research or logical reasoning.

  • Models are useful for making predictions that can be tested with data.

NYC Subway map as a model

Example: A subway map is a model that simplifies the complex geography of a city to help users navigate the transit system.

Limitations of Models

  • Models are not exact; they are approximations.

  • Predictions from models can be tested and refined with new data.

  • Assumptions should be reasonable and based on evidence.

Flight path between NYC and Tokyo on a map

Example: Flat maps are useful models for some purposes but distort reality for others, such as calculating flight paths.

Correlation and Causation

Definitions

  • Correlation: When two variables move together, either in the same or opposite directions.

  • Causation: When one variable directly affects another.

  • Correlation does not imply causation; further investigation is needed to establish a causal relationship.

Photo illustrating correlation and causality

Types of Correlation

  • Positive correlation: Both variables move in the same direction.

  • Negative correlation: Variables move in opposite directions.

Common Pitfalls

  • Omitted Variable Bias: Failing to include a relevant variable that influences both variables of interest can lead to misleading correlations.

  • Reverse Causality: When the direction of cause and effect is opposite to what is assumed.

  • Argument by Anecdote: Drawing broad conclusions from a single or small number of cases is unreliable.

Cartoon about correlation and causation

Spurious Correlations

  • Sometimes, two variables appear to be correlated due to coincidence or a third factor, not because one causes the other.

Graph showing spurious correlation between margarine consumption and divorce rate

Testing Causality: Experiments in Economics

Controlled Experiments

  • Subjects are randomly assigned to treatment and control groups.

  • Randomization ensures that differences in outcomes can be attributed to the treatment.

  • Common in medicine, but sometimes possible in economics (e.g., field experiments).

Natural Experiments

  • Assignment to treatment or control groups is determined by external factors (e.g., policy changes, natural disasters).

  • Allows economists to study causal effects when controlled experiments are not feasible.

Evidence-Based Economics: The Return to Education

Formulating the Question

  • Research question: Is college worth it?

  • Model: Each additional year of education increases future earnings by a certain percentage (e.g., 10%).

  • Assumptions are based on prior studies (e.g., UK schooling policy in the 1940s).

Graduation cap on money

Calculating Returns

  • If a worker earns $15/hour with 13 years of education, and each additional year increases earnings by 10%:

Thus, four more years (college degree) increases wages from $15 to $21.97, or 46.5%.

Empirical Evidence

  • Data from the U.S. Current Population Survey shows median annual earnings for college graduates are $55,660, compared to $35,620 for high school graduates.

Bar graph: College vs. High School graduate earnings

Earnings percent increase calculation

The model predicted a 46% increase; the data show a 56% increase, indicating the model is a reasonable approximation.

Limitations and Considerations

  • Not all college graduates earn the same; factors such as major, location, and job type matter.

  • Means can be skewed by outliers; medians often provide a better measure of central tendency.

Formulating Good Economic Questions

Properties of Good Economic Questions

  • Relevant and important: The question should contribute to social welfare.

  • Empirically answerable: The question can be tested with data and evidence.

Examples of good economic questions:

  • Would a smoker quit for $100 a month?

  • Will free trade cause job loss?

  • What is the optimal size of government?

  • Is there discrimination in the labor market?

  • Do people care about fairness?

  • How often do banks fail?

Summary Table: Key Concepts

Concept

Definition

Example

Model

Simplified description of reality

Subway map, wage prediction model

Correlation

Two variables move together

Margarine consumption and divorce rate

Causation

One variable directly affects another

Education increases earnings

Controlled Experiment

Random assignment to treatment/control

Drug trials, field experiments

Natural Experiment

Assignment by external factors

Policy changes, natural disasters

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