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A Local-State Government Spatial Data Sharing Partnership

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A <strong>Local</strong>-<strong>State</strong> <strong>Spatial</strong> <strong>Data</strong> <strong>Sharing</strong> <strong>Partnership</strong> Model to Facilitate SDI Development<br />

correlations which may provide a useful insight into the final results of the regression<br />

analysis. Finally, the 13 factors were used as predictor variables in regression analysis to<br />

model the single outcome factor. This identified which of the grouped factors contributed<br />

more positively to the successful outcomes of the partnership.<br />

6.4.2 Factor Analysis<br />

The variables used in the questionnaire included a range of measurement types including<br />

continuous numeric values (e.g. number of properties), descriptive ordinal/internal values<br />

(e.g. Likert scale – agree, strongly agree) and categorical or nominal values. The<br />

categorical or nominal variables were not suitable for factor analysis and were therefore<br />

not utilised. Prior to the factor analysis the continuous numeric variables and the ordinal<br />

Likert variables were transformed to numerical interval classes between 0 and 5.<br />

Factor analysis is a well documented technique that assists in identifying clusters of<br />

variables that may be logically grouped into a smaller set of these variables which have<br />

common underlying constructs or factors. Factor analysis generally can be applied when:<br />

1. the range of variables being analysed are at least of an ordinal level of<br />

measurement;<br />

2. the variables are normally distributed;<br />

3. the relationship between variables is reasonably linear;<br />

4. the sample is at least 100;<br />

5. there are more participants than variables and extracted factors.<br />

188<br />

(Brace et al. 2006, p. 310)<br />

Once the appropriate transformations had been completed, the data from the LGA<br />

responses satisfied these criteria.<br />

The factor analysis was undertaken using the standard principal component analysis<br />

method to reduce the total number of independent variables from 36 to 13 grouped factor<br />

components. Table 6.4 lists the 13 new components (factors) and the original 36<br />

independent variables with their factor loadings. A full listing of the factor analysis is<br />

given in Appendix 6

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