Download COMPARE Compensation Analysis Software Manual
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Worksheet 3 – Correlations: The Correlations worksheet is particularly useful for helping identify those factors that are most powerful in explaining the company’s pay practices. The components of this worksheet are presented below: Correlation Report Variable Name Salary Salary -PPA 0.849** TIC 0.217** TIJ 0.062 Minority 0.034 Notes: * Significant at the .05 level ** Significant at the .01 level PPA 0.849** -0.1* -0.042 -0.091* TIC 0.217** 0.1* -0.902** 0.813** TIJ 0.062 -0.042 0.902** -0.856** Minority 0.034 -0.091* 0.813** 0.856** -- The correlation coefficients included in the Correlations worksheet allow the analyst to determine whether: • Explanatory variables are related to compensation; • The focal variable (i.e., gender, minority status, etc.) is related to compensation; or • There are relationships between the various predictors that could lead to multicollinearity. When reviewing the Correlation Report, pay particular attention to the second column (to the immediate right of the Variable List column). This column indicates the correlations between each factor and the variable being used to measure employee compensation. Ideally, those variables that are most highly correlated with compensation are the explanatory (i.e., job related) variables and not the protected characteristic (e.g., gender/race). Those factors that share a statistically significant relationship at p <0.05 are identified with a single asterisk (*) and those that have a statistically significant relationship at the p <0.01 level are identified with a double asterisk (**). Next, examine the correlations between each of the other factors. If a correlation is very high (i.e., approaching 1.00), it indicates a potential problem with collinearity which would mean that both variables cannot be included in the model without leading to serious problems with the regression model. COMPARE includes specific measures of multicollinearity in a separate tab, but this is a useful visual tool as well. If two explanatory factors appear to be too highly related (e.g., r > .80), it may be best to remove the variable of the two with the weakest relationship to compensation 21