Method Comparison Regression Analyzer
Estimate the relationship and fitted bias between two measurement methods using Deming and Passing–Bablok regression.
5. Results
Model estimates
Analysis notes and warnings
Fitted bias at decision points
Percentage bias, when requested, uses the Method X decision-point value as the denominator.
| Method | Decision point | Fitted bias | Confidence interval | % bias | Observed range | Criterion comparison |
|---|
Method-comparison plot
Observed pairs, the line of equality (Y = X), fitted lines, and regression equations. Automatic axes use the observed data range; they do not force zero.
Plot options
Scroll horizontally to inspect the full plot and its annotations.
Explore measurements
Observed ranges and descriptive diagnostics. These are not pass/fail tests or instructions to remove observations.
Observed measurement ranges
| Measure | Minimum | Q1 | Median | Q3 | Maximum | Range |
|---|
Deming deviation
Passing–Bablok residual
Reporting wording
Results
Methods
Results
Methods
Technical details
Largest leave-one-out coefficient changes
Rows are displayed for sensitivity review and are not labelled as outliers to remove.
| Method | Row | Δ slope | Δ intercept |
|---|
Passing–Bablok tie diagnostics
Accessible plot data
| Row | X | Y | Deming fitted Y | Passing–Bablok fitted Y | Deming deviation | Passing–Bablok residual |
|---|
About this analysis
Example clinical scenario
A laboratory compares a candidate assay with a comparator using one measurement from each procedure on every independent specimen. The investigators estimate the fitted relationship and bias at prespecified medical decision concentrations.
Methods
Standard unweighted Deming regression uses an externally justified ratio of Y analytical error variance to X analytical error variance. Classical Passing–Bablok uses the exact 1983 tangent shifted-median convention. Deming intervals use leave-one-out jackknife standard errors with a Student t interval; Passing–Bablok coefficient intervals use analytical ranks, while decision-point bias intervals use a deterministic paired-row BCa bootstrap.
Assumptions and limitations
Pairs must be independent and measure the same or a scientifically comparable quantitative construct on a common scale. The tool supports unweighted Deming and Linnet constant-CV weighted Deming. It does not support arbitrary observation weights, replicate-aware, clustered, censored, nonlinear, or calibration models. No observation is deleted automatically.
Validation status
Version 1.1.3 completed automated numerical benchmarks, import and privacy checks, responsive browser review, and an independent Python reproduction of the deterministic BCa benchmark before catalogue release. Version 1.2.0 retains statistical method version RA04-M2 and completed its automated interface contract, rendered responsive, keyboard, accessibility-tree, and A4 print/PDF release checks on 8 September 2026. This evidence does not constitute clinical, regulatory, or universal statistical validation.
Current application version: 1.3.0. The September interface refinements follow the BA/ICC workflow and retain RA04-M2 calculations. The current layout awaits owner review, native PDF inspection, and screen-reader listening checks.
Privacy
All calculations and file parsing occur locally in your browser. Data are not intentionally stored or transmitted. Do not enter names, record numbers, dates of birth, or other identifiers. Spreadsheet formulas and macros are not executed.
Selected references
- Passing H, Bablok W. J Clin Chem Clin Biochem. 1983;21:709–720.
- Linnet K. Clinical Chemistry. 1993;39:424–432.
- NIST/SEMATECH Dataplot Reference Manual: Deming Fit.
- CLSI EP09. Measurement Procedure Comparison and Bias Estimation Using Patient Samples. Corrected 3rd ed.
Suggested citation
Yaacob, NM & Che Soh, NAA. Method Comparison Regression Analyzer, version 1.3.0. NajibMY; 2026. Available from: https://najibmy.com/tools/method-comparison-regression/
These analyses support research and do not establish agreement, interchangeability, clinical acceptability, or regulatory validation.