Interpreting Your Results
Regression Summary
The regression summary reports the fitted equation and key statistics for each regression method. Interpret the results as follows:
| Metric | What It Tells You |
|---|---|
| Slope ≈ 1.0 | Methods agree proportionally — no meaningful proportional bias. |
| Slope > 1.0 | Test method reads proportionally higher than reference as concentration increases. |
| Slope < 1.0 | Test method reads proportionally lower than reference as concentration increases. |
| Intercept ≈ 0 | No constant (fixed) bias — methods agree at zero concentration. |
| Intercept ≠ 0 | Constant offset exists regardless of concentration — investigate reagent blank or calibration differences. |
| r ≥ 0.95 | Strong linear correlation — acceptable for method comparison. |
| r < 0.90 | Weak correlation — may indicate poor method agreement, wide concentration spread needed, or excessive random error in one method. |
| Wide CI for slope/intercept | Imprecise regression estimates — more samples or a wider concentration range are needed. |
Regression Scatter Plots
A scatter plot is generated for each regression method (Deming, Passing-Bablok, OLS). Each plot displays the reference method value on the X-axis and the test method value on the Y-axis. No regression line is drawn directly on the chart — the relationship between methods is inferred from the pattern of data points relative to the reference overlays. Each plot shows:
- Data points — each paired observation plotted as a circle
- Perfect Agreement Line (Y = X) — a diagonal reference line representing the ideal case where the test method produces exactly the same result as the reference method at every concentration; points above this line indicate the test method reads higher, points below indicate it reads lower
- Allowable systematic error bounds — lines flanking the Perfect Agreement Line that define the maximum acceptable deviation at each concentration, derived from the TEa and bias allocation percentage; points outside these bounds exceed the allowable bias limit
- Outliers — data points flagged as statistical outliers are highlighted and should be investigated before any exclusion decision is made
- Medical decision points — if MDPs are configured, they are marked on the plot at their respective reference method concentrations
Zoom feature: The X and Y axis ranges can be adjusted by the user to focus on a specific concentration region. This is particularly useful when data points are tightly clustered in the normal range and spread across a wide measurement range — zooming in allows more precise visual assessment of agreement in the region of interest.
Hover tooltip: Hovering over any data point reveals a detailed breakdown for that individual sample, including the sample number, reference method value, test method value, day, and replicate. A TEA analysis section is also shown for each point with the following fields:
| Tooltip Field | Meaning |
|---|---|
| Concentration | The reference method value for this sample, used to determine which TEA rule applies at that concentration. |
| Rule | The effective TEA rule at this concentration after applying the bias allocation. For example, if TEa = ±10% with 50% bias allocation, the rule displayed is ±5%. For concentration-dependent TEa formats, the rule that applies at this sample's concentration is shown. |
| Allowable Bias | The maximum acceptable absolute and percentage difference between methods at this concentration, calculated by applying the bias allocation to the TEa rule: Allowable Bias = TEa × (Bias Allocation% / 100). For a percentage TEa, this is then converted to an absolute value at the sample's concentration. |
| Observed Bias | The actual absolute and percentage difference between the test and reference method for this specific sample: Absolute Bias = Y − X; % Bias = (Y − X) / X × 100. |
| Status | Pass if the observed bias (both absolute and percentage) falls within the allowable bias at this concentration; Fail if either exceeds it. |
Bland-Altman Difference Plots
Two Bland-Altman plots are generated — one for absolute differences and one for percentage differences. Each plot shows:
- Mean bias line — a horizontal reference line at the average difference between methods; ideally close to zero
- Allowable systematic error bounds — lines derived from the TEa and bias allocation percentage; points outside these bounds exceed the acceptable bias limit
The Other Statistics panel reports the bias allocation percentage, absolute mean bias, and percent mean bias for a numerical summary of method agreement.
Medical Decision Point Table
For each configured MDP, the table displays the following four columns:
| Column | Meaning |
|---|---|
| Reference Method (X_c) | The specified medical decision level on the reference method. |
| Predicted Test Method | The test method value predicted by the Deming regression at X_c. |
| Bias | B_c = a + (b − 1) × X_c — the estimated systematic difference at this decision level. |
| 95% CI for Bias | B_c ± t(α/2, N−2) × SE(B_c) — the primary acceptance metric per CLSI EP09C; compared against TEa to determine acceptability. |