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Excel’s STDEV function returns one standard deviation for the whole dataset and stops. No separation of repeatability from between-run and between-day variation, no confidence interval on the estimate, no precision profile across the measuring range. Knowing the total imprecision is not enough. A method with a high overall CV might have excellent within-run repeatability but large between-day drift — a different problem from one that is noisy within every run.
Which source of variability dominates? Does the imprecision rise at low concentrations, or stay constant across the range? Does the observed precision meet the manufacturer’s claim? Without separating the variance components you cannot take targeted corrective action, and you cannot produce the precision data that regulatory submissions and accreditation inspections require.
The experiment design should match the way your laboratory operates, not the reverse. Up to three random nested factors — days, runs, operators, sites, lots — plus one fixed factor for concentration level, in any arrangement, balanced or unbalanced. The designs cover the EP05-A3 and EP15-A3 studies and any nesting your own experiment needs. Run 3 sites × 5 days × 2 runs × 3 replicates for an IVD development study, or a simpler 20 × 2 × 2 single-laboratory design.
Total imprecision alone does not say where the variability comes from. Each source is reported as its own variance component, with the ANOVA table behind them: repeatability, between-run, between-day, between-operator, between-site, within-laboratory and reproducibility. Precision is expressed as variance, SD or CV% with exact, Satterthwaite and modified large-sample (MLS) confidence intervals. The terminology follows the study: total/within, reproducibility/repeatability or laboratory/repeatability.
Imprecision is rarely the same across the measuring range, and one CV at one concentration hides that. The precision profile plots SD or CV as a function of concentration with a fitted variance function. Seven models: constant variance, constant CV, mixed constant/proportional, 2-parameter linear, Sadler 3-parameter power, 3-parameter alternative power and a 4-parameter function with a turning point. The fitted variance function feeds directly into detection capability estimation (LoB, LoD, LoQ) via EP17-A2 and into total analytical error calculations.
A verification needs a pass or a fail, not a number to interpret. Test the observed precision against a precision goal — such as the manufacturer’s claimed CV of 3.5% — with the chi-squared test. The result is a formal pass/fail assessment per EP15-A3.
An aberrant result inflates the variance components, so find it before it enters the analysis. The generalised ESD test extends Grubbs’s test to multiple outliers. The variability of measurements plot shows every observation by day and run, for visual inspection of drift, shifts or individual aberrations across the dataset.
See precision study results in detail — variance components, ANOVA tables, precision profiles and verification tests — using CLSI example datasets you can download and follow along with.
Precision is one part of measurement system analysis, alongside linearity (EP06-Ed2), bias/trueness verification (EP15-A3), preliminary evaluation (EP10-A3-AMD) and detection capability (EP17-A2). Precision profiles from EP05-A3 feed directly into detection capability estimation.
Related guides in the Learn section: establishing precision, the precision components, verifying a manufacturer’s claims and trueness, precision and accuracy. Further guides cover top-down measurement uncertainty, allowable total error and performance specifications, what CLIA requires before you report a result and performance studies for an IVD 510(k).
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