Table A2.
(1) | (2) | (3) | (4) | (5) | (6) | |
---|---|---|---|---|---|---|
Dependent variable: | Trust in scientists | Scientists working for private companies benefit the public | Scientists working for private companies are honest | Scientists working for universities benefit the public | Scientists working for universities are honest | Scientists to find out accurate information |
Exposure to Epidemic (18–25) | −3.454** | −1.283*** | −1.731*** | −0.616 | −3.330*** | −1.438** |
(1.330) | (0.338) | (0.642) | (0.478) | (0.446) | (0.664) | |
Bounds on the treatment effect (δ = 1, Rmax = 1.3*R) | (-3.454, −3.044) | (-1.238, −1.134) | (-1.731, −2.301) | (-0.616, 0.649) | (-3.330, −2.587) | (-1.438, −0.827) |
Treatment effect excludes 0 | Yes | Yes | Yes | Yes | Yes | Yes |
Delta (Rmax = 1.3*R) | −44.41 | −132.15 | 13.52 | −1.97 | −39.39 | −5.367 |
Notes: *** Significant at the 1% level; ** Significant at the 5% level; * Significant at the 10% level. Bounds on the Democracy 18–25 effect are calculated using Stata code psacalc, which calculates estimates of treatment effects and relative degree of selection in linear models as proposed in Oster (2019). Delta, δ, calculates an estimate of the proportional degree of selection given a maximum value of the R-squared. Delta is assumed to be 1 in the analysis, which means that the observed and the unobserved factors have an equally important effect on the coefficient of interest. Rmax specifies the maximum R-squared which would result if all unobservables were included in the regression. We define Rmax upper bound as 1.3 times the R-squared from the main specification that controls for all observables.