VIF Formula:
| From: | To: | 
VIF measures how much the variance of a regression coefficient is inflated due to multicollinearity in the model. It quantifies the severity of multicollinearity in an ordinary least squares regression analysis.
The calculator uses the VIF formula:
Where:
Explanation: The VIF provides an index that measures how much the variance of an estimated regression coefficient increases because of collinearity.
Details: VIF is crucial for detecting multicollinearity in regression models. High VIF values (typically >5 or 10) indicate problematic multicollinearity that may need to be addressed.
Tips: Enter the R² value (must be between 0 and 1). The calculator will compute the VIF which indicates how much multicollinearity has inflated the variance of your coefficient estimates.
                    Q1: What is a good VIF value?
                    A: VIF < 5 is generally acceptable, 5-10 indicates moderate multicollinearity, and >10 indicates severe multicollinearity.
                
                    Q2: How is R² obtained for VIF calculation?
                    A: For each predictor, regress it against all other predictors in the model and obtain the R² from that regression.
                
                    Q3: What causes high VIF values?
                    A: High VIF values occur when predictors are highly correlated with each other (multicollinearity).
                
                    Q4: How to reduce high VIF?
                    A: Options include removing variables, combining correlated variables, or using regularization techniques like ridge regression.
                
                    Q5: Is VIF applicable to all regression types?
                    A: VIF is primarily used for ordinary least squares regression. Other models may require different multicollinearity diagnostics.