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Chapter 13
Pooling Cross Sections across
Time: Simple Panel Data Methods
Wooldridge: Introductory Econometrics:
A Modern Approach
Policy analysis with pooled cross sections
Two or more independently sampled cross sections can be used to
evaluate the impact of an event or policy change
Example: Effect of new garbage incinerator on housing prices
Examine the effect of the location of a house on its price before and
after the garbage incinerator was built:
After incinerator
was built
Before incinerator
was built location
experienced lower
prices
Pooled Cross Sections and
Simple Panel Data Methods
Example: Garbage incinerator and housing prices (cont.)
It would be wrong to draw conclusions from only the regression after
the incinerator was built
One has to compare the after results with the before results:
This is equivalent to
This is the difference-in-differences estimator (DiD)
Incinerator depresses prices
Pooled Cross Sections and
Simple Panel Data Methods
Difference-in-differences in a regression framework
In this way standard errors for the DiD-effect can be obtained
If houses sold before and after the incinerator was built were sys-
tematically different, further explanatory variables should be included
This will also reduce the error variance and thus standard errors
The effect of being in the location after the incinerator was built
Pooled Cross Sections and
Simple Panel Data Methods
Pooled Cross Sections and
Simple Panel Data Methods
Policy evaluation using difference-in-differences
Compare the difference in outcomes of the units that are affected by the policy change (= treatment
group) and those that are not affected (= control group) before and after the policy was enacted.
For example, group A (= treatment group) normally has longer unemployment duration than group B
(= control group). Then, the level of unemployment benefits is cut for group A. If the difference in
unemployment duration between group A and group B becomes smaller after the reform, reducing
unemployment benefits reduces unemployment duration.
Caution: Difference-in-differences only works if the difference in outcomes between the two groups
is not changed by other factors than the policy change (e.g., there must be no differential trends).
Compare outcomes of the two groups
before and after the policy change
(without other factors)
Pooled Cross Sections and
Simple Panel Data Methods
Two-period panel data analysis
Example: Effect of unemployment on city crime rate
Assume that no other explanatory variables are available. Will it be
possible to estimate the causal effect of unemployment on crime?
Yes, if cities are observed for at least two periods and other factors
affecting crime stay approximately constant over those periods:
Unobserved time-constant
factors (= fixed effect)
Other unobserved factors
(= idiosyncratic error)
Time dummy for
the second period
Pooled Cross Sections and
Simple Panel Data Methods
Example: Effect of unemployment on city crime rate (cont.)
Estimate differenced equation by OLS:
Subtract:
Trend increase in crime
+ 1 percentage point unemploy-
ment rate leads to 2.22 more
crimes per 1,000 people
Fixed effect drops out!
Pooled Cross Sections and
Simple Panel Data Methods
Discussion of first-differenced panel estimator
OLS on the original equation is inconsistent
But OLS is consistent on the differenced equation, even if there is
correlation between the unobserved time-invariant characteristics and
the explanatory variables
The first-differenced panel estimator is thus a way to consistently
estimate causal effects in the presence of time-invariant endogeneity
For consistency, strict exogeneity has to hold in the original equation
First-differenced estimates will be imprecise if explanatory variables vary
little over time (time-invariant variables “fall out” when differencing)
Pooled Cross Sections and
Simple Panel Data Methods

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Ch_13_Wooldridge.pdf.pdf

  • 1. Chapter 13 Pooling Cross Sections across Time: Simple Panel Data Methods Wooldridge: Introductory Econometrics: A Modern Approach
  • 2. Policy analysis with pooled cross sections Two or more independently sampled cross sections can be used to evaluate the impact of an event or policy change Example: Effect of new garbage incinerator on housing prices Examine the effect of the location of a house on its price before and after the garbage incinerator was built: After incinerator was built Before incinerator was built location experienced lower prices Pooled Cross Sections and Simple Panel Data Methods
  • 3. Example: Garbage incinerator and housing prices (cont.) It would be wrong to draw conclusions from only the regression after the incinerator was built One has to compare the after results with the before results: This is equivalent to This is the difference-in-differences estimator (DiD) Incinerator depresses prices Pooled Cross Sections and Simple Panel Data Methods
  • 4. Difference-in-differences in a regression framework In this way standard errors for the DiD-effect can be obtained If houses sold before and after the incinerator was built were sys- tematically different, further explanatory variables should be included This will also reduce the error variance and thus standard errors The effect of being in the location after the incinerator was built Pooled Cross Sections and Simple Panel Data Methods
  • 5. Pooled Cross Sections and Simple Panel Data Methods
  • 6. Policy evaluation using difference-in-differences Compare the difference in outcomes of the units that are affected by the policy change (= treatment group) and those that are not affected (= control group) before and after the policy was enacted. For example, group A (= treatment group) normally has longer unemployment duration than group B (= control group). Then, the level of unemployment benefits is cut for group A. If the difference in unemployment duration between group A and group B becomes smaller after the reform, reducing unemployment benefits reduces unemployment duration. Caution: Difference-in-differences only works if the difference in outcomes between the two groups is not changed by other factors than the policy change (e.g., there must be no differential trends). Compare outcomes of the two groups before and after the policy change (without other factors) Pooled Cross Sections and Simple Panel Data Methods
  • 7. Two-period panel data analysis Example: Effect of unemployment on city crime rate Assume that no other explanatory variables are available. Will it be possible to estimate the causal effect of unemployment on crime? Yes, if cities are observed for at least two periods and other factors affecting crime stay approximately constant over those periods: Unobserved time-constant factors (= fixed effect) Other unobserved factors (= idiosyncratic error) Time dummy for the second period Pooled Cross Sections and Simple Panel Data Methods
  • 8. Example: Effect of unemployment on city crime rate (cont.) Estimate differenced equation by OLS: Subtract: Trend increase in crime + 1 percentage point unemploy- ment rate leads to 2.22 more crimes per 1,000 people Fixed effect drops out! Pooled Cross Sections and Simple Panel Data Methods
  • 9. Discussion of first-differenced panel estimator OLS on the original equation is inconsistent But OLS is consistent on the differenced equation, even if there is correlation between the unobserved time-invariant characteristics and the explanatory variables The first-differenced panel estimator is thus a way to consistently estimate causal effects in the presence of time-invariant endogeneity For consistency, strict exogeneity has to hold in the original equation First-differenced estimates will be imprecise if explanatory variables vary little over time (time-invariant variables “fall out” when differencing) Pooled Cross Sections and Simple Panel Data Methods