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comparative value priorities of chinese and new zealand

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Structural Equations Model Goodness <strong>of</strong> Fit Tests for the SVS<br />

The AMOS SEM tests results below indicate a marginally acceptable to good fit <strong>of</strong> the<br />

dimensions for the Guangzhou sample data to the SVS57 individual <strong>value</strong>s model. The<br />

fit <strong>of</strong> the New Zeal<strong>and</strong> sample data is good by the accepted st<strong>and</strong>ards.<br />

Guangzhou SVS Sample SEM Test Results<br />

The SEM analysis for raw scores found Chi Square = 2615.8, df = 945, <strong>and</strong>, good<br />

parsimony-adjusted measures; however the RMSEA is marginally good at about 0.085.<br />

The Guangzhou sample data is a marginally good fit to the SVS57 model, indicating a<br />

need for future research with larger sample sizes, <strong>and</strong> experimentation with rephrasing<br />

<strong>and</strong> retranslating survey items. See the results in Figures 5.1 <strong>and</strong> 5.2.<br />

Figure 5.1. SVS Parsimony-Adjusted Measures for the GZ Sample Using Raw<br />

Scores<br />

Model for SVS57, GZ Raw Scores PRATIO PNFI PCFI<br />

Default model .874 .554 .633<br />

Saturated model .000 .000 .000<br />

Independence model 1.000 .000 .000<br />

Figure 5.2. SVS RMSEA for the GZ Sample Using Raw Scores<br />

Model for SVS57, GZ Raw Scores RMSEA LO 90 HI 90<br />

Default model .085 .081 .088<br />

Independence model .151 .147 .154<br />

New Zeal<strong>and</strong> SVS Sample SEM Test Results<br />

The SEM analysis for NZ raw scores found Chi Square = 1751.2, df = 945, <strong>and</strong> good<br />

parsimony-adjusted measures <strong>and</strong> RMSEA. The SVS sample data are good fits to the<br />

model, according to SEM. See Figures 5.3 <strong>and</strong> 5.4.<br />

Figure 5.3. SVS Parsimony-Adjusted Measures for the NZ SVS57 Scores<br />

Model for SVS57, NZ Raw Scores PRATIO PNFI PCFI<br />

Default model .874 .513 .651<br />

Saturated model .000 .000 .000<br />

Independence model 1.000 .000 .000<br />

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