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Essays on supplier responsiveness and buyer firm value - Nyenrode ...

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4.5.3 Normality of the Data<br />

We checked for skewness <strong>and</strong> kurtosis to determine whether the data were normally<br />

distributed in Chapter 2. For details <strong>on</strong> items skewness <strong>and</strong> kurtosis please refer to<br />

Appendix B.<br />

4.5.4 Data Analysis<br />

We followed a two-step model for comparis<strong>on</strong> with the model in Chapter 2. Therefore, we<br />

tried to emulate the methodology of the Chapter 2 model as far as possible. Below, we<br />

discuss the measurement model that was our first step <strong>and</strong> then discuss the structural<br />

model.<br />

4.5.5 Measurement Model<br />

For the measurement model, we used the seven steps specified by Hair et al. (2006).<br />

First, we specified the model, then we identified the model, next we estimated the<br />

model, later we evaluated it, <strong>and</strong> finally, we respecified the model.<br />

Our specified model was a replica of the model in Chapter 2 using its scale.<br />

We used AMOS versi<strong>on</strong> 17 for our analysis. The four latent variables in the<br />

measurement model are <strong>supplier</strong> resp<strong>on</strong>siveness, IdRR, <strong>buyer</strong> satisfacti<strong>on</strong>, <strong>supplier</strong><br />

br<strong>and</strong> <strong>value</strong>. We used all the items of the original model in Chapter 2. The items were<br />

later <strong>on</strong> reduced to 9 items following the instructi<strong>on</strong>s of the AMOS modificati<strong>on</strong><br />

indices to improve the fit statistics.<br />

We achieved a good model fit <strong>and</strong> identificati<strong>on</strong> with 9 items, 45 distinct<br />

sample moments, 25 distinct sample parameters, <strong>and</strong> hence 20 degrees of freedom.<br />

Our sample size of 87 is above of the bare minimum of 50 needed to estimate<br />

a maximum likelihood model (MLE) (Hair et al., 2006). However, because of<br />

persistent Heywood cases that is a comm<strong>on</strong> problem when small sample sizes are<br />

used with MLE, we switched to generalized least squares for the c<strong>on</strong><strong>firm</strong>atory models<br />

estimati<strong>on</strong> (Lisrel, 2012). We also used the opti<strong>on</strong>s of fitting the saturated <strong>and</strong><br />

independence models, minimizati<strong>on</strong> history, st<strong>and</strong>ardized estimates, <strong>and</strong> squared<br />

multiple correlati<strong>on</strong>s.<br />

Another criteri<strong>on</strong> is that the squared average variance or st<strong>and</strong>ardized<br />

regressi<strong>on</strong> weights should be above 0.5 <strong>and</strong> preferably 0.7. All our measures as<br />

reflected in Table 4.2 fulfill this criteria. Examining the st<strong>and</strong>ardized regressi<strong>on</strong><br />

weights of the CFA model closely, we find that n<strong>on</strong>e is very close to <strong>on</strong>e. This<br />

implies that multicollinearity is not a problem with our data. The highest st<strong>and</strong>ardized<br />

regressi<strong>on</strong> weight is 0.849. From Table 4.3, we can observe that all the average<br />

variance extracted is above the 50% mark, which means that it is acceptable.<br />

102

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