Table 2.

Five regression models of increasing complexity. Five regression models of increasing complexity. Model 5 is a moderated moderation with the Salutogenic health indicator scale (SHIS) as the dependent variable, the Negative acts questionnaire–revised (NAQ-R) as the independent variable and the Perceived support from close co-workers (PSC) and the Perceived supportive leadership (PSL) as moderators. Sex, age and the Roles in the organisation (RIM) are used as covariates

	b	95% BCa CI	SE B	p
Model 1 (R2 = 0.16)
NAQ-R	− 1.87	[− 2.14; − 1.60]	0.13	< 0.001
Sex	0.19	[0.07; 0.30]	0.08	0.002
Age	0.02	[0.01; 0.02]	0.00	< 0.001
Model 2 (R2 = 0.22)
NAQ-R	− 1.45	[− 1.76; − 1.15]	0.16	< 0.001
PSC	0.19	[0.12; 0.26]	0.03	< 0.001
NAQ-R*PSCa	− 0.33	[− 0.49; − 0.17]	0.08	< 0.001
Sex	0.20	[0.08; 0.31]	0.06	< 0.001
Age	0.02	[0.01; 0.02]	0.00	< 0.001
RIM	0.16	[0.11; 0.20]	0.02	< 0.001
Model 3 (R2 = 0.22)
NAQ-R	− 1.44	[− 1.77; − 1.11]	0.17	< 0.001
PSL	0.12	[0.07; 0.17]	0.03	< 0.001
NAQ-R*PSLb	− 0.16	[− 0.29; − 0.04]	0.07	0.012
Sex	0.20	[0.08; 0.31]	0.06	< 0.001
Age	0.02	[0.01; 0.02]	0.00	< 0.001
RIM	0.14	[0.09; 0.19]	0.03	< 0.001
Model 4 (R2 = 0.23)
NAQ-R	− 1.38	[− 1.71; − 1.04]	0.17	< 0.001
PSC	0.16	[0.09; 0.23]	0.04	< 0.001
PSL	0.08	[0.03; 0.14]	0.03	0.002
NAQ-R*PSCc	− 0.30	[− 0.49; − 0.11]	0.10	0.002
NAQ-R*PSLd	− 0.04	[− 0.19; 0.11]	0.08	0.623
Sex	0.19	[0.08; 0.30]	0.06	0.001
Age	0.02	[0.01; 0.02]	0.00	< 0.001
RIM	0.13	[0.07; 0.18]	0.03	< 0.001
Model 5 (R2 = 0.24)
NAQ-R	− 1.30	[− 1.64; − 0.96]	0.17	< 0.001
PSC	0.20	[0.12; 0.27]	0.20	< 0.001
PSL	0.09	[0.03; 0.14]	0.03	0.001
NAQ-R*PSC	− 0.43	[− 0.70; − 0.15]	0.14	0.002
NAQ-R*PSL	− 0.07	[− 0.23; 0.08]	0.08	0.354
PSC*PSL	0.08	[0.04; 0.12]	0.02	< 0.001
NAQ-R*PSC*PSLe	− 0.13	[− 0.22; − 0.47]	0.04	0.002
Sex	0.19	[0.07; 0.30]	0.06	0.002
Age	0.02	[0.01; 0.02]	0.00	< 0.001
RIM	0.12	[0.07; 0.17]	0.03	< 0.001

Note 1: In Model 2 through 5, the dependent variable and the moderating variables were mean centred prior to analysis

^aThe interaction results in a 0.009 increase in R², F (1, 1356)= 15.87, p < 0.001

^bThe interaction results in a 0.004 increase in R², F (1, 1346)= 6.35, p = 0.012

^cThe interaction results in a 0.005 increase in R², F (1, 1344)= 9.51, p = 0.002

^dThe interaction results in no R² increase

^eThe interaction results in a 0.005 increase in R², F (1, 1342)= 9.30, p = 0.002