Table 1.
Regression analysis 1 | ||
Variable X | Variable Y | |
Absolute glutathione FSR values (traditional equation) | Absolute glutathione FSR values (one-sample equation) | |
Value | 95%c.i. | |
Intercept A | −0.02 | from −11.32 to 7.01 |
Slope B | 0.86 | from 0.68 to 1.04 |
Cusum test for linearity | No significant deviation from linearity (P > 0.05) | |
Regression analysis 2 | ||
Variable X | Variable Y | |
Glutathione FSR changes (traditional equation) | Glutathione FSR changes (One-sample equation) | |
Value | 95%c.i. | |
Intercept A | 0.95 | from −9.10 to 1.47 |
Slope B | 0.91 | from 0.75 to 1.20 |
Cusum test for linearity | No significant deviation from linearity (P > 0.05) |
Table shows results of two separate regression line analyses performed by the Passing–Bablok method (see Fig. 5). Regression analysis 1 was performed to compare absolute glutathione fractional synthesis rate (FSR) values measured by ‘traditional’ approach (X variable) with the same values measured by the ‘one-sample’ (Y variable) approach. Regression analysis 2 was performed to compare changes from baseline to day 7 and to day 33 of glutathione FSR measured by the traditional equation (Variable X), with the same values measured by one-sample equation (Variable Y). Both analyses show inclusion in the relative confidence interval (95%c.i.) of each Intercept A and Slope B value characterizing obtained regression lines. Additionally, in both analyses linear distribution was confirmed by an appropriate test.