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. 2015 Jan 1;13(1):16–28. doi: 10.1177/147470491501300102

Table 2.

Regression coefficients for multi-level logistic model predicting candidate preference from candidate attractiveness and participant age, functional limitations, and education

Variable Beta SE CI
Lower
CI
Upper
z p Effect size* SD
Intercept −0.114 0.281 −0.665 0.437 0.41 0.685
Main Effect of Attractiveness 0.448 0.079 0.293 0.603 5.64 < .001 3.79 4.14
Main Effect of Subject Age 0.195 0.503 −0.791 1.181 0.39 0.699 0.20 0.50
Main effect of Functional Limitations −0.003 0.019 −0.040 0.034 0.16 0.876 −0.02 3.75
Education 0.082 0.055 −0.026 0.190 1.48 0.139 0.27 1.59
Attractiveness x Subject Age −0.484 0.116 −0.712 −0.256 4.17 < .001 −6.61 6.69
Attractiveness x Functional Limitations −0.012 0.007 −0.026 0.002 1.94 0.052 −1.35 55.19
Subject Age x Functional Limitations −0.005 0.033 −0.070 0.060 0.17 0.868 −0.10 10.24
Three-way Interaction 0.035 0.009 0.017 0.052 3.84 < .001 6.75 95.88

Note. Total df = 1855; election df = 53; subject df = 35;

*

Effect sizes are calculated as standardized regression coefficients using the method described in Snijders and Bosker (1999), applying standardized regression coefficients to multilevel models.