Table 3.
Odds Ratios for the Associations Between Three Power Domains and Physical IPV Among Malawian Couples.
| Model 1: Power Bases-Income and Education  | 
Model 2: Power Processes- Unity  | 
Model 3: Power Outcomes- Dominance  | 
||||
|---|---|---|---|---|---|---|
| Variable | OR | 95% CI | OR | 95% CI | OR | 95% CI | 
| Gender | 0.27 | [0.01, 4.85] | 2.13 | [0.00, 6311.82] | 1.43 | [0.15, 13.62] | 
| Power bases | ||||||
| Years of education | ||||||
| Actor effect | 0.82* | [0.69, 0.97] | ||||
| Partner effect | 1.04 | [0.90, 1.21] | ||||
| Actor × Gender | 1.04 | [0.79, 1.37] | ||||
| Partner × Gender | 1.10 | [0.78, 1.55] | ||||
| Monthly income | ||||||
| Actor effect | 1.00 | [1.00, 1.00] | ||||
| Partner effect | 1.36 | [0.54, 3.43] | ||||
| Actor × Gender | 1.00 | [1.00, 1.00] | ||||
| Partner × Gender | 0.72 | [0.21, 2.51] | ||||
| Power processes | ||||||
| Unity | ||||||
| Actor effects | 0.33** | [0.16, 0.67] | ||||
| Partner effects | 1.20 | [0.39, 3.66] | ||||
| Actor × Gender | 1.14 | [0.23, 5.76] | ||||
| Partner × Gender | 0.52 | [0.10, 2.66] | ||||
| Power outcomes | ||||||
| Male dominance | ||||||
| Actor effects | 1.40 | [0.45, 4.39] | ||||
| Partner effects | 1.08 | [0.29, 3.96] | ||||
| Actor × gender | 0.17 | [0.03, 1.14] | ||||
| Partner × gender | 0.81 | [0.10, 6.70] | ||||
Note. Gender was coded as 0 = females, 1 = males. Female dominance/egalitarian = 0, male dominance = 1. Unity scores ranged from 1 to 4, with higher values indicating more unity. OR = odds ratio; CI = confidence interval.
p < .05.
p < .01.
p < .001.