Experimental Design
1. The Sample
The sample was stratified to ensure representativeness of socioeconomic levels within the urban population. Survey respondents are adults between the ages of 18 and 50, randomly selected from the household members in this age range. The survey is designed to take approximately 35 minutes to complete. The survey yielded around 2,622 effective observations.
We took multiple measures to increase response rate:
- If the initially selected individual is unavailable, another individual from the same household in the same age range may be selected using the same randomization criteria. A maximum of two replacements is allowed. If the third randomly selected individual does not respond, the household will no longer be part of the sample.
- An individual is considered unavailable under the following circumstances: refusal to answer, absence (for in-person surveys), failure to answer the phone (in phone surveys), or health or disability conditions that prevent participation. Only one individual per household will be surveyed.
- A protocol will be implemented to minimize non-response rates and ensure quality data collection.
2. Fieldwork
The firm received the initial version of the questionnaire and adjusted it for local language usage. This is followed by a pilot survey administered to a small number of households. This ensures that the survey concepts are well understood across different contexts and socioeconomic backgrounds, and helps identify issues with survey flow and respondent comprehension.
Based on the findings of the pilot survey, the questionnaire was refined, and the official survey is launched. Fieldwork did not last no longer than four weeks.
3. Current Progress
The survey was piloted on July 10–11, 2025. Fieldwork began on August 1 and was completed on September 13, 2025. At the time of writing, data collection had been completed. This PAP is being registered prior to any data analysis.
4. Analysis
Our first specification estimates how economic exposure shapes voting behavior:
Y_i = \beta_0 + \beta_1 , \text{EconomicExposure}_i
+ \gamma_1 , \text{PoliticalAffinity}_i
+ \lambda , (\text{EconomicExposure}_i \times \text{PoliticalAffinity}*i)
+ \alpha_j + \delta X_i' + \varepsilon*{i,p}
where:
( Y_i ) is the outcome variable.
( \alpha_j ) captures questionnaire version fixed effects.
( \varepsilon_{i,p} ) is the error term.
( \text{EconomicExposure}_i ) measures respondent i’s exposure to the incumbent’s economic program.
( \text{PoliticalAffinity}_i ) captures attachments to the incumbent or challenger (in this case, Peronismo).
( X_i' ) is a vector of sociodemographic controls.
We will estimate coefficients using OLS on the full sample.
Our second specification isolates the effects of economic and political exposure using the randomization exercise:
Y_i = \beta_0
+ \beta_1 , \text{BoosterEconomic}_i
+ \beta_2 , \text{BoosterPolitical}_i
+ \beta_3 , \text{BoosterBoth}*i
+ \delta X_i' + \varepsilon*{i,p}
where:
( \text{BoosterEconomic}_i ) is a binary indicator equal to 1 if the respondent was assigned to the economic exposure treatment.
( \text{BoosterPolitical}_i ) and ( \text{BoosterBoth}_i ) indicate assignment to the political exposure and combined treatment arms, respectively.
Our main goal is to examine how exposure to an economic program affects electoral behavior. The central trade-off lies between economic performance (how individuals perceive their economic situation) and political affinity (their partisan attachments). The experimental treatments act as reminders or priming interventions designed to make these dimensions more salient to respondents, thereby amplifying the weight of economic or political considerations in their decision-making. We expect heterogeneous effects, since not all respondents will respond equally to these primes. Our analysis will therefore explore how treatment effects vary with baseline economic exposure and political affinity, allowing us to trace how economic information and partisanship jointly shape political behavior.
(a) Varying Political Affinity Levels
Y_i &= \beta_0
+ \beta_1 , \text{BoosterEconomic}_i
+ \beta_2 , \text{BoosterPolitical}_i
+ \beta_3 , \text{BoosterBoth}*i
+ \gamma_1 , \text{PoliticalAffinity}_i
+ \gamma_2 , (\text{PoliticalAffinity}_i \times \text{BoosterEconomic}_i)
+ \gamma_3 , (\text{PoliticalAffinity}_i \times \text{BoosterPolitical}_i)
+ \gamma_4 , (\text{PoliticalAffinity}_i \times \text{BoosterBoth}_i)
+ \delta X_i' + \varepsilon*{i,p} \
(b) Varying Economic Exposure Levels
Y_i &= \beta_0
+ \beta_1 , \text{BoosterEconomic}_i
+ \beta_2 , \text{BoosterPolitical}_i
+ \beta_3 , \text{BoosterBoth}*i
+ \gamma_1 , \text{EconomicExposure}_i
+ \gamma_2 , (\text{EconomicExposure}_i \times \text{BoosterEconomic}_i)
+ \gamma_3 , (\text{EconomicExposure}_i \times \text{BoosterPolitical}_i)
+ \gamma_4 , (\text{EconomicExposure}_i \times \text{BoosterBoth}_i)
+ \delta X_i' + \varepsilon*{i,p} \
Similarly, our third specification isolates the effects of economic and political exposure using the quasi-exogenous variation from the elections:
Y_i = \beta_0
+ \beta_1 , \text{Elections_post}_i
+ \delta X_i' + \varepsilon*{i,p}
where:
( \text{Elections_post}_i ) is a binary indicator equal to 1 if the respondent was surveyed after the elections.
We then combine both approaches to test heterogeneous effects:
(a) Varying Political Affinity Levels
Y_i &= \beta_0
+ \beta_1 , \text{Elections_post}_i
+ \gamma_1 , \text{PoliticalAffinity}_i
+ \gamma_2 , (\text{PoliticalAffinity}_i \times \text{Elections_post}_i)
+ \delta X_i' + \varepsilon*{i,p} \
(b) Varying Economic Exposure Levels
Y_i &= \beta_0
+ \beta_1 , \text{Elections_post}_i
+ \gamma_1 , \text{EconomicExposure}_i
+ \gamma_2 , (\text{EconomicExposure}_i \times \text{Elections_post}_i)
+ \delta X_i' + \varepsilon*{i,p} \
For robustness, we will estimate three parallel specifications:
1. A model without controls.
2. A model including only the minimal set of controls needed after assessing sample balance.
3. A model using double post-LASSO–selected covariates.
Since treatment is assigned at the individual level and the design does not involve multiple time periods, clustering is unnecessary. We will use Eicker–Huber–White robust standard errors, as discussed in \cite{abadie2023clustering}.
Given the presence of multiple outcome variables, we will also adjust for multiple hypothesis testing following standard corrections.