Carolina Torreblanca
University of Pennsylvania
Global Development: Intermediate Topics in Politics, Policy, and Data
PSCI 3200 - Spring 2026
\[\ln(w_i) = \alpha + \beta \, S_i + \gamma_1 X_i + \gamma_2 X_i^2 + \varepsilon_i\]
The idea: your wage depends on other people’s schooling, not just your own
| Before | After | |
|---|---|---|
| Treated | \(Y_{T,0}\) | \(Y_{T,1}\) |
| Control | \(Y_{C,0}\) | \(Y_{C,1}\) |
\[\hat\delta = (Y_{T,1} - Y_{T,0}) - (Y_{C,1} - Y_{C,0})\]
\[Y_{it} = \alpha_i + \lambda_t + \delta (\text{Treated}_i \times \text{Post}_t) + \varepsilon_{it}\]
Ages 23-13 (unexposed): flat near zero. Ages 12-2 (exposed): rising, significant.
Both education (solid) and log(wage) (dotted) turn on at age 12
Your neighbor just finished medical school
Who else is better off because of this?
A spillover: someone else’s treatment changes your outcome
Private return (Mincer / Duflo):
\[\text{My wage} = \alpha + \beta \cdot (\text{My schooling}) + \varepsilon\]
With spillovers:
\[\text{My wage} = \alpha + \beta \cdot (\text{My schooling}) + \gamma \cdot (\text{Others' schooling}) + \varepsilon\]
How many ways can your education benefit others?