Table 1.

Parameter Estimates from a Mixed Effects Location Scale Model for Affect Ratio

	Female			Male
Parameters	Estimate	SE	t-v	Estimate	SE	t-v
Fixed Location	.243		12.77			16.77
intercept β0t	.259	.019	14.02	.292	.017	15.47
self affect β1t−1	.359	.018	15.52	.265	.017	14.63
partner affect β2t		.025		.329	.022
Fixed Scale	−5.05		−480.9			−251.6
intercept τ0	−.003	.011	−46.18	−4.93	.019	−33.01
weather τ1		.001		−.007	.001
Random Location	.033		40.71			13.85
intercept var. σ20	.036	.001	38.16	.011	.001	27.66
self var. σ2β1	.080	.001	77.20	.028	.001	60.96
partner var. σ2β2	−.006	.001	−15.49	.065	.001	−10.67
cov. σ0,1	−.041	.001	−99.87	−.005	.001	−81.20
cov. σ0,2	−.028	.001	−48.78	−.035	.001	−33.85
cov. σ1,2	−.002	.001	−3.80	−.021	.001
cov. σ0,0*	−.002	.001	−3.43
cov. σ1,1*	.006	.001	7.75
cov. σ1,1*		.001
Random Scale	25.07		1.58			3.19
var. σ2τ0	.052	18.9	17.80	15.16	4.74	12.01
var. σ2τ1	5.96	.002	51.05	.065	.005	15.98
cov. σ2τ0,1	.190	.117	0.07	1.55	.097
cov. σ2τ0,0*	−.005	2.60	−2.15
cov. σ2τ1,1*		.002
Model Fit	48065
−2LL	47896
BIC
	43 (10)
χ2(df)no scale

Note. Number of dyads (N_d) = 165; Maximum number of daily observations per dyad (N_o) = 186; Total number of observations (N_T) = 20210; Number of unique parameters (N_p) = 33. Covariances denoted as “*” represent both individuals.