Under unknown interference, the sharp identified set for a panel treatment effect is characterized exactly by feasibility of a finite linear system, enabling uniform candidatewise bootstrap inference.
Identifying Treatment and Spillover Effects with Control-Based and Forecast-Based Counterfactuals
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abstract
Spillovers and interference pose fundamental challenges for causal inference, as treatment assigned to one unit may affect the outcome of others, violating the no-interference assumption underlying most empirical strategies. Existing approaches, based on partial interference, exposure mapping, spatial, network, or structural frameworks, typically rely on strong assumptions about interaction structures or require the existence of uncontaminated control units to estimate relevant causal parameters. We revisit this identification challenge within the potential outcomes framework and compare the conditions under which causal effects can be identified using two broad classes of counterfactual methods: control-based counterfactual methods (CBCMs), such as matching and difference-in-differences designs, and forecast-based counterfactual methods (FBCMs), including interrupted time-series and machine learning control methods. We show under which circumstances CBCMs and FBCMs identify average direct and spillover effects. Through simulations and an empirical application, we illustrate the main advantages and limitations of each approach. We show that, in the presence of pervasive or ill-defined spillover effects, CBCMs either cannot be used or entail severe identification concerns, whereas FBCMs can more credibly identify some of the causal parameters of interest, at least in the short term.
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econ.EM 1years
2026 1verdicts
CONDITIONAL 1representative citing papers
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Learning about Treatment Effects in Panels under Unknown Interference
Under unknown interference, the sharp identified set for a panel treatment effect is characterized exactly by feasibility of a finite linear system, enabling uniform candidatewise bootstrap inference.