Here is the list with criteria and, for each, what it is actually protecting. And yes, the plate-count point is right, for a specific and interesting reason.
| Parameter | Conventional criterion | What it protects |
| Peak area %RSD, replicate injections of the standard (n = 5 or 6) | Not more than 2.0% for related substances; not more than 1.0% for an assay | Injection and detector repeatability. This is the direct precision limit on your number. |
| Retention time %RSD | Not more than 1.0% | Pump and gradient-former stability. Drifting retention breaks peak identification and integration windows. |
| Resolution between the main peak and the nearest specified impurity | Not less than 1.5, frequently not less than 2.0 | Integration validity. Below 1.5 the boundary between two peaks is an operator choice, and that choice moves the purity figure. |
| USP tailing factor of the main peak | 0.8 to 2.0 | Column health and integration bias. A tailing peak buries small late-eluting impurities under its own tail. |
| Signal-to-noise at the reporting threshold | Not less than 10 for quantitation, not less than 3 for detection | Makes the disregard limit real. A stated 0.05% threshold with a noisy baseline is fiction. |
| Standard curve correlation, or single-point check standard recovery | r-squared not less than 0.999; check standard 98.0 to 102.0% of nominal | Calibration validity within the run. |
| Bracketing standard at the end of the run | 98.0 to 102.0% of the opening standard | Drift across a long run — column equilibration, lamp ageing, sample degradation in the autosampler. |
| Blank injection | No peak above the reporting threshold in the region of interest | Carryover and diluent artefacts being counted as impurities. |
| Theoretical plates | Often specified as not less than 2000; see below | Column degradation — but the number is not well defined under gradient conditions. |
The plate-count point
You have been told correctly. The plate-count formulae — N = 16 (tR / W)^2 using tangent widths, or N = 5.54 (tR / W_half)^2 using width at half height — are derived from plate theory for isocratic elution, where a band spreads freely throughout its passage down the column and peak width grows with retention time.
Under a gradient that assumption fails, because the gradient compresses the band. A peptide sits near the head of the column while the organic fraction is too low to move it, then elutes in a narrow window once the eluent reaches its critical strength. Gradient peaks are therefore far narrower than isocratic peaks at the same retention time, and feeding their widths into the isocratic formula gives physically meaningless plate counts — tens or hundreds of thousands on a column that could not deliver a quarter of that isocratically.
Worked, to show the magnitude. A peptide eluting at 18.42 minutes with a width at half height of 0.29 minutes:
N = 5.54 x (18.42 / 0.29)^2 = 5.54 x (63.52)^2 = 5.54 x 4035 = 22,350
That is a plausible-looking number for a 150 mm column packed with 2.6 micron core-shell particles, and it is a coincidence. Shorten the gradient and the same column will report 60,000; lengthen it and it will report 8,000. The number tracks the gradient, not the column.
So a plate-count criterion in a gradient peptide method is a system consistency check, not a measure of column quality: useful for confirming today's column behaves like last week's, useless across methods. The parameters carrying real information under gradient conditions are resolution and tailing, which is why peptide monographs specify those and treat plates as optional.
Resolution, worked, because it is the one that moves your purity number
Half-height resolution: R = 1.18 (t2 - t1) / (W_half,1 + W_half,2). For a main peak at 18.42 minutes and an impurity shoulder at 18.97, with half-height widths of 0.29 and 0.31:
R = 1.18 x 0.55 / (0.29 + 0.31) = 0.649 / 0.60 = 1.08
At R = 1.08 the peaks share a substantial valley, so the split between them depends on whether the analyst drops a perpendicular, skims valley-to-valley or uses a tangent skim. The smaller peak is the impurity, so the reported purity moves with that choice. That is precisely why the criterion is 1.5 and not 1.0, and why a run reporting R = 1.0 has already conceded that its purity figure is an integration decision.
What to ask for, concretely
One message: please send the system suitability summary for the run containing my sample — replicate standard injection area %RSD, resolution between the main peak and the nearest impurity, tailing factor, the blank, and the bracketing standard recovery. That is a specific, ordinary request and any laboratory running a validated method has it in the run record.
Interpreting the response is most of the value:
- Sends the numbers. The method is validated and the run was controlled. Read the values.
- Sends the chromatogram with the parameters annotated. Better still. PeptideMeter publishes method conditions alongside results, which lets you evaluate the separation rather than just the conclusion.
- Sends six retention times. They have the data acquisition but not a suitability protocol. Retention repeatability is real information and the absence of an area %RSD means nobody established the precision of the quantitation.
- Does not know what you mean. There is no validated method behind the number, and its uncertainty is unknown rather than large. That is a different and worse situation than a wide error bar.
edited 3 May 2026 by Dr_Ilse_Vandenberg — removed a claim I could not source
2The gradient plate-count explanation finally made this click for me. Band compression, not plate theory. – g_paskevicius 2 months ago Resolution 1.08 versus 1.68 changing the purity figure is the same mechanism as the two-labs-disagreeing question. Same root cause. – nynke_dekker 3 days ago 4The four-way triage of how a lab responds is more useful than the criteria table, honestly. – j_wierzbicki 8 months ago add a comment