How Close is Close Enough? Accuracy and Precision - - Chromatography Online
How Close is Close Enough? Accuracy and Precision


LCGC Asia Pacific
Volume 10, Issue 1

Modern gas chromatographs are expected to deliver the highest performance levels, but actual performance can suffer because of a number of causes that include poor sample preparation, poor injection technique, incorrect flows or temperatures or inappropriate data handling. Measured performance levels can also vary for samples at different concentrations or containing different chemical substances.

It is always important to keep accurate and complete records of periodic test mixture analyses, any changes to instrument configuration, the methods used and samples run to help diagnose problems when they occur. Sometimes a problem is obvious; often, however, something seems to be going wrong but there is no catastrophic failure. Retention times begin to drift, area counts start to decrease or repeat results seem more scattered than before. Deciding if the changes are significant is a nontrivial task. If there is a significant problem, then further steps can be taken to diagnose and resolve it. If the problem is insignificant, then considerable time might be saved.

Monday Morning Syndrome


Table 1: Experimental retention times.
Most chromatographers have encountered "Monday morning syndrome" — results obtained at the end of the previous week do not seem to match those acquired on Monday morning. For example, consider the first two columns of Table 1, which give retention time data for one peak in a mixture across 11 consecutive runs. The first ten runs represent data taken on a Friday at 45 min intervals, while the eleventh was the first run on Monday, after a full weekend of instrument idle time. The 14.41 min time obtained on Monday morning is clearly different from the 14.38 min average of the 10 Friday runs. But how significant is this difference? The Monday time lies outside the range of the Friday data, but only by 0.01 min from the longest Friday retention time. Is there a difference, or can this result be expected as part of normal operation? A statistical approach can help answer this question but, as we will see, additional data are required to arrive at a truly meaningful answer.


Figure 1
A random distribution of data about an average value can be anticipated if the fluctuations in the data are caused by random inlet pressure changes, oven temperature drift, noise-induced data-handling variations, or other system variability. Sometimes the observed fluctuations might exhibit apparent trends, as seems to be the situation in Figure 1, where a sinusoidal trend is evident in the retention data. Is this a real trend or is it just the human eye picking out a pattern where none exists? Even if there is a dependency upon external conditions, the observed retention times in this instance can be considered to be random in the sense that they will tend to group around a central average value, as long as the external causal variables fluctuate around an average value as well.

If a large number of random retention times were to be measured, the frequencies with which each retention time occurs could be expected to be grouped around the average value in a more-or-less bell-shaped, or Gaussian, normal distribution curve. The set of 10 Friday measurements represents a small sampling from this hypothetical population of many values, but this is all the data that we have. Using statistical analysis, we can infer the properties of the large hypothetical population of retention time measurements from our sample data set. Then, we should be in a position to compare the anticipated behaviour with other experimental data.


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