Here are some commonly used statistical tools for building Process Performance Baselines (PPBs) and Models (PPMs) for CMMI Level 5:
For Sub Group Identification
Process Performance Baselines (PPBs)
Process Performance Models (PPMs)
For Sub Group Identification
- F-test for equality of variances (sigma square)
- ANOVA for equality of means (mu)
- Additionally Tukey's test can be applied to group the subgroups in case difference in means come out as significant from ANOVA
Process Performance Baselines (PPBs)
- X MR Control Charts
Process Performance Models (PPMs)
- Multiple Linear Regression
- Following model adequacy tests also need to be performed
- Normality of residuals or errors using Normal Probability Plot
- p-value of Normality check for Y, Xs and residuals (more than 0.05 is desirable - this follows from the fact that null hypothesis in this case is that data follows normal distribution hence null hypothesis being accepted means distribution is normal)
- R square adjusted (more than 70% to 80% is desirable)
- VIF for multi-collinearity or dependency amongst the Xs (less than 10 is desirable)
- p value of the regression coefficients of Xs (less than 0.05 is desirable)
- p value of the regression equation (less than 0.05 is desirable)
- Additionally following can be applied
- Lack-of-fit test
- Variable transformation for satisfying Normality assumption (if nothing works Box Cox Transformation can be tried)
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