Table 3. Changes in extent of recent marathon-related coverage predicts distress, startle reactivity, perceptual sensitivity, and shooting behavior.
Outcome | B | SE | t-ratio | df | p | Cohen’s d |
---|---|---|---|---|---|---|
Self-reported Distress | ||||||
Model Intercept | 9.11 | 0.74 | 12.23 | 90 | < .001** | 2.58 |
Model Slope | -7.13 | 3.41 | 2.09 | 90 | .039* | 0.44 |
Startle Amplitude | ||||||
Model Intercept | 27.23 | 1.65 | 16.47 | 90 | < .001* | 3.47 |
Model Slope | -43.4 | 14.34 | 3.03 | 90 | .003** | 0.64 |
Perceptual Sensitivity | ||||||
Model Intercept | 0.64 | 0.03 | 19.56 | 90 | < .001** | 4.12 |
Model Slope | 0.51 | 0.2 | 2.58 | 90 | .011** | 0.54 |
Response Bias | 0.39 | 0.08 | 5.12 | 90 | < .001** | 1.08 |
Threat Response Bias | ||||||
Model Intercept | 0.15 | 0.03 | 4.78 | 90 | < .001** | 1.01 |
Model Slope | -0.41 | 0.17 | 2.45 | 90 | .016* | 0.52 |
P. Sensitivity | 0.27 | 0.06 | 4.45 | 90 | < .001** | 0.94 |
Note: Model uses robust standard errors (i.e., random effects). Model coefficients (B) are unstandardized. Model Slope represents the coefficient estimates for the extent of recent marathon-related media content, which is centered around each participant’s own mean. Slopes can be interpreted as the predicted change in the outcome variable associated with a 1 unit increase in the extent of recent Marathon-related coverage. For example, a participant’s startle amplitude is predicted to be 43.40 μV lower when the likelihood of a reader seeing at least one marathon related article every day in the four newspapers assessed here is 100% than when it is 0%.
*p < .05
**p < .0125 (Bonferroni-corrected alpha)