Table 2

Structural model results

Panel A - Structural model results
Linear modelLinear model with controls
βf2p-valueβf2p-value
Responsiveness  ForrolePlan0.3520.1420.0370.3270.1210.071
ESize50_249  ForrolePlan   −0.2830.0170.461
Industry  ForrolePlan   −0.0590.0010.841
Host  ForrolePlan   −0.1220.0170.545
Responsiveness → ForroleCon0.3300.1220.0400.3030.1060.057
ESize50_249  ForroleCon   −0.2710.0150.377
Industry  ForroleCon   −0.3190.0280.156
Host  ForroleCon   0.0870.0090.532
Responsiveness → ForroleEv0.3470.1360.0210.3530.1420.026
ESize50_249  ForroleEv   −0.1080.0020.712
Industry  ForroleEv   −0.1470.0060.570
Host  ForroleEv   −0.1210.0170.372
Responsiveness  MCEffectiveness0.0680.0060.5620.1050.0160.364
ForrolePlan → MCEffectiveness0.3880.0820.0280.3520.0730.046
ForroleCon  MCEffectiveness−0.0840.0050.500−0.0020.0000.989
ForroleEv → MCEffectiveness0.2840.0650.0210.2510.0550.043
ESize50_249  MCEffectiveness   0.2150.0140.317
Industry  MCEffectiveness   0.1360.0070.507
Host  MCEffectiveness   −0.1900.0540.073
Panel B - specific indirect effects, considering the linear model
βT statisticsp-value
Responsiveness  ForrolePlan  MCEffectiveness0.1361.4340.152
Responsiveness  ForroleCon  MCEffectiveness−0.0280.6400.522
Responsiveness → ForroleEv → MCEffectiveness0.0981.6500.099
Panel C - Model quality, considering the linear model
R2R2adjVIF maxVIF minVIF avgQ2 predict
ForrolePlan0.1240.1141110.042
ForroleCon0.1090.0981110.015
ForroleEv0.1200.1101110.038
MCEffectiveness0.3480.3162.7951.1851.9920.018

Note(s): 1. Classification of Cohen (1988): small effect (f2 = 0.02), medium effect (f2 = 0.15), and large effect (f2 = 0.35)

2. ESize, Industry, and Hostility are the control variables in our model

3. For the Q2 Predict results, we report the outcomes for the model without control variables, using 3 folds, a fixed seed, and 10 repetitions. The Q2 predict values are above the threshold of zero (e.g. Shmueli et al., 2019)

4. The discussion focuses on the model without control variables for three reasons. First, none of the control variables were statistically significantly associated with MC effectiveness or with the forecast macro-functions, indicating that they add little explanatory information to the model. Second, the structural coefficients remain virtually unchanged across the two specifications (e.g., the responsiveness–planning coefficient is 0.352 without controls and 0.327 with controls), suggesting that the estimates are robust and not driven by omitted-variable bias. Third, parsimony is advisable given our sample size (n = 86), as adding controls consumes degrees of freedom

5. As a robustness check for the model with control variables, we recomputed the standard errors of the structural coefficients using the stable exponential adjustment method (STBL3) proposed by Kock (2018), applied to the estimated path coefficients. Examination of the bootstrap path-coefficient distributions indicated unimodal distributions, and the inner-model variance inflation factors were all below conventional thresholds (maximum = 2.861, in the linear model with control variables); in our view, the attenuation of significance when controls are added is therefore attributed to the loss of statistical power in a sample of n = 86 rather than to bimodality or multicollinearity. Under stable standard errors (STBL3), the hypothesized structural relationships in the model with controls remain statistically significant: Responsiveness → ForrolePlan (β = 0.327, SE = 0.098, p = 0.001), Responsiveness → ForroleCon (β = 0.303, SE = 0.099, p = 0.002), Responsiveness → ForroleEv (β = 0.353, SE = 0.097, p < 0.001), ForrolePlan → MC Effectiveness (β = 0.352, SE = 0.097, p < 0.001), and ForroleEv → MC Effectiveness (β = 0.251, SE = 0.100, p = 0.012), whereas the direct effect Responsiveness → MC Effectiveness (β = 0.105, SE = 0.105, p = 0.315) and ForroleCon → MC Effectiveness (β = −0.002, SE = 0.108, p = 0.985) remain non-significant. For more information about STBL3, see Kock (2018) 

Source(s): Created by authors

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