At the end of this chapter, the reader should be able to do the following: 1. Define the following terms: quality control material, outlier, shift, trend, random error, systematic error. 2. Plot quality control results on a Levey-Jennings chart. 3. Evaluate quality control results for shifts and trends. 4. Evaluate quality control results and determine, using Westgard rules, whether the results are acceptable. After quality control materials are used, their results must be analyzed before patient results are reported to the physician. There are many different methods of analysis of quality control results; however, it is beyond the scope of this book to list all of them. The basic statistical concepts discussed in Chapter 13 form the basis for quality control analysis. Recall that 68.2% of the time a control result will fall within +/−1 SD of the mean, 95.5% of the time the results will fall within +/−2 SD of the mean, and 99.7% of the time the results will fall within +/−3 SD of the mean. On the other hand, approximately 32% of the time the results will fall outside of the +/−1 SD interval, almost 5% of the time they will fall outside of the +/−2 SD interval, and 0.3% of the time the result will fall outside of the +/−3 SD interval. These statistical probabilities are used when establishing the acceptable limits of our quality control results. The question that the laboratorian has to ask and answer is, “What is an acceptable limit for my quality control material result?” Remember, if the quality control result is outside of the acceptable limit established by the laboratory, the patient results should not be reported until the problem is solved. If a laboratory uses the 2 SD range, 5 out of 100—or 1 out of 20—quality control results will fall outside of the 2 SD range. This means that if a result falls outside of 2 SD, there is a 95% chance that the result is invalid and only a 5% chance that the result is valid and simply fell outside of the range by chance. Figure 14–1 shows a frequency distribution of 30 quality control results for glucose. The frequency of each range of SD is noted. If a result falls outside the laboratory’s established quality control result range, it is called an outlier. The method is termed out of control, and action must be taken to determine the problem. No patient results can be reported until the method is “in control.” CLIA’88 and good laboratory practice require the use of at least two quality control materials per day for each nonwaived method to ensure accurate and reliable patient results (assuming equivalent quality control (EQC) is not how the laboratory performs their quality control). The results of the quality control material must be analyzed to determine if the method is “in control” before patient results are reported. One mechanism for quickly analyzing each control value is to plot the value on an individual Levey-Jennings control chart. Figure 14–2 is a Levey-Jennings chart of level 1 glucose control and consists of a graph in which the mean and SD ranges are plotted on the y axis, and the days of the month are plotted on the x axis. Each level of quality control material for a particular analyte has its own Levey-Jennings chart. For example, although CLIA’88 requires the use of two levels of quality control material for automated hematology analyzers each day, many laboratories use three levels instead and spread them out over the three shifts. This also satisfies the CLIA’88 requirement that the QC is rotated among all staff who perform the tests. If the analyte was hemoglobin, the hemoglobin results obtained from the three different levels of controls would be plotted on three different Levey-Jennings charts, one for each level of control. The Levey-Jennings chart consists of the days of the week or times of the run on the x axis and the mean and SD intervals for the particular level of quality control material to be charted on the y axis. The 1, 2, and 3 SD intervals must be calculated first. The mean for the level to be plotted is 15 mg/dL, and the SD is 1.5 mg/dL. Therefore the +/−1 SD interval will be from 13.5 to 16.5. The +/−2 SD interval will be from 12 mg/dL to 18 mg/dL, whereas the +/−3 SD interval will be from 10.5 to 19.5 mg/dL. These interval values are plotted on the y axis of the chart. The days of the run are plotted on the x axis. Figure 14–3 illustrates the Levey-Jennings chart up to this point. Next, the five values obtained are plotted on the chart by placing a dot or circle at the intersection of where the value is found on the y axis and the day analyzed on the x axis, as demonstrated by Figure 14–4. Last, each result obtained from the same lot number is connected to the next by a line as illustrated in Figure 14–5. When a new lot number is used, the mean and SD may be different and should be recalculated before use. Then either a new Levey-Jennings chart is used or the same Levey-Jennings chart is used, with a new labeled y axis reflecting the mean and SD of the new lot. The results from the two different lot numbers are not connected by a line. A notation should be placed where the results from the new lot number begin to be charted. By plotting quality control results on a Levey-Jennings chart, shifts and trends in the quality control results can be quickly discovered. A shift occurs when the quality control results are all distributed on one side of the mean or the other for 5 to 7 consecutive days. Shifts occur because of systematic error. A new lot of reagent might have inadvertently been used, or a method that is not calibrated can cause a shift to occur. Figure 14–6 demonstrates a shift on a Levey-Jennings chart of the low level of hemoglobin quality control material. When a shift occurs, the cause must be found and corrected because the method is “out of control.” The following quality control results obtained on days 6 through 11 for a “normal” level of control material for aspartate transaminase (AST) must be plotted on the following Levey-Jennings chart (Figure 14–7). Days 1 through 5 have already been plotted. A trend occurs when the quality control results either decrease or increase consistently over a period of 5 to 7 days. A trend is also due to systematic error, but the type of error tends to occur more slowly. For example, reagents stored in a refrigerator that is unable to keep the correct temperature may slowly deteriorate, or the light source in the instrument is slowly deteriorating. Figure 14–8 demonstrates a trend occurring in level II of a quality control material for automated white blood cell counts. As with shifts, when trends occur, the cause must also be found and corrected. The following level 1 lactate dehydrogenase (LD) enzyme control results for days 1 through 6 have been plotted on a Levey-Jennings chart (Figure 14–9). Is there anything wrong with these quality control results? If so, what could be the cause?
Quality Assurance and Quality Control in the Clinical Laboratory
BASIC QUALITY ASSURANCE CONCEPTS
Quality Control Analysis
Levey-Jennings Charts
Example 14–1
Shifts and Trends
Example 14–2
Example 14–3
Stay updated, free articles. Join our Telegram channel
Full access? Get Clinical Tree