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Clinical Biochemistry of Domestic Animals (Sixth Edition) - UMK ...

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10<br />

Chapter | 1 Concepts <strong>of</strong> Normality in <strong>Clinical</strong> <strong>Biochemistry</strong><br />

Sensitivity<br />

0.00 0.25 0.50 0.75 1.00<br />

0.00<br />

0.25 0.50 0.75 1.00<br />

1 Specificity<br />

Type III ROC area: 0.9568 Type I ROC area: 0.9873<br />

Reference<br />

FIGURE 1-8 ROC curve comparison <strong>of</strong> the performance <strong>of</strong><br />

glucose in distinguishing between normal dogs and dogs with type III<br />

diabetes mellitus and between normal dogs and dogs with type I diabetes<br />

mellitus.<br />

This probability can be obtained as output from statistical<br />

s<strong>of</strong>tware programs that perform ROC analysis such as<br />

STATA for Windows Release 9.2.<br />

2<br />

As an example, we compare the performance <strong>of</strong> glucose<br />

in distinguishing between normal dogs and type III<br />

dogs and between normal dogs and type I dogs. A hundred<br />

random glucose responses were drawn from each <strong>of</strong><br />

the type III and type I dog populations, and 1000 random<br />

glucose responses were drawn from the normal dog population.<br />

A STATA data file was made consisting <strong>of</strong> three<br />

columns. The first column (labeled type III ) contained the<br />

100 glucose responses from the type III dog population<br />

followed by the 1000 normal responses and the second column<br />

(labeled type I ) contained the 100 glucose responses<br />

from the type I dog population followed by the 1000 normal<br />

responses. The third column (labeled State ) contained<br />

“ 1 ” in the first 100 cells and “ 0 ” in the remaining 1000<br />

cells indicating the true population membership (abnormal<br />

or normal) corresponding to the dogs in each <strong>of</strong> the first<br />

and second columns. The ROC analysis can be obtained<br />

using the following commands:<br />

[ Graphics (from the main menu <strong>of</strong> STATA) → Roc<br />

analysis → Compare ROC curves. Within the Roccomp<br />

dialog box, select State as the Reference variable, type<br />

III as the Classification variable and type I as the only<br />

Additional classification variables. Finally, select Graph<br />

the ROC curves and Report the area under the ROC<br />

curves. Hit OK.]<br />

Figure 1-8 gives the results <strong>of</strong> the ROC analysis. It<br />

shows that glucose was a slightly better discriminator <strong>of</strong><br />

type I dogs and normals dogs (the area under the ROC<br />

2<br />

StataCorp, 4905 Lakeway Drive, College Station, TX 77845.<br />

curve estimated to be 0.9873) than that <strong>of</strong> type III dogs and<br />

normal dogs (the area under the ROC curve estimated to be<br />

0.9568). This difference was marginally statistically significantly<br />

( p 0.0345) using a chi-square test (not shown).<br />

III . ACCURACY IN ANALYTE<br />

MEASUREMENTS<br />

Accuracy has to do with the conformity <strong>of</strong> the actual value<br />

being measured to the intended true or target value. An<br />

analytical procedure having a high level <strong>of</strong> accuracy produces<br />

measurements that on average are close to the target<br />

value. An analytical procedure having a low level <strong>of</strong> accuracy<br />

produces measurements that on average are a distance<br />

from the target value. Such a procedure in effect measures<br />

something other than is intended and is said to be biased .<br />

Failure <strong>of</strong> analytical procedures to produce values that on<br />

average conform to the target values is due to unresolved<br />

problems, either known or unknown, in the assay.<br />

The degree <strong>of</strong> accuracy <strong>of</strong> an analytical procedure<br />

has been difficult to quantify because the target value is<br />

unknown. It is now possible for laboratories to compare<br />

their assay results with definitive results obtained by the<br />

use <strong>of</strong> isotope dilution-mass spectrometry ( Shultz, 1994 ).<br />

Shultz (1994) reported the results <strong>of</strong> two large surveys<br />

<strong>of</strong> laboratories in the United States ( Gilbert, 1978 ) and<br />

Sweden ( Björkhem et al. , 1981 ) in which samples from<br />

large serum pools were analyzed for frequently tested<br />

analytes (calcium, chloride, iron, magnesium, potassium,<br />

sodium, cholesterol, glucose, urea-nitrogen, urate, and<br />

creatinine). The laboratory averages were compared with<br />

the target value obtained using definitive methods, and the<br />

results <strong>of</strong> these surveys indicated that, with the exception<br />

<strong>of</strong> creatinine, all averages expressed as a percentage <strong>of</strong> the<br />

target value were within the accuracy goals published by<br />

Gilbert (1975) . Results from individual laboratories naturally<br />

would vary about the average, and many <strong>of</strong> these laboratories<br />

would not have met the accuracy goal.<br />

IV . PRECISION IN ANALYTE<br />

MEASUREMENTS<br />

Precision has to do with how much variability there is<br />

about the actual value being measured when the assay is<br />

replicated. If in a given laboratory a particular assay is run<br />

repeatedly on the same sample and the results obtained<br />

have little variability, the assay is said to have high precision.<br />

Large variability in the observed results indicates low<br />

assay precision. Note that precision is defined in reference<br />

to what is actually being measured and not to the target<br />

value. <strong>Clinical</strong> analysts have always had a goal <strong>of</strong> achieving<br />

the highest possible level <strong>of</strong> precision for a particular

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