1986
DOI: 10.3109/00365518609083714
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Early observations of S-myoglobin in the diagnosis of acute myocardial infarction. The influence of discrimination limit, analytical quality, patient's sex and prevalence of disease

Abstract: By means of a graphical method the influence of the analytical variation and the discrimination limit (DL) on the diagnostic power of the maximum serum myoglobin value observed from 4 to 12 h after onset of symptoms in 291 patients suspected for myocardial infarction (AMI) was examined. The prevalence of AMI was 0.45 and the male to female ratio 2:1. Serum myoglobin (S-myoglobin) was measured by a radioimmunoassay (RIA) with a coefficient of analytical variation (CVA) of 9%. For the distributions of the log va… Show more

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Cited by 25 publications
(12 citation statements)
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“…If the markers were used in a population with a higher a priori probability of AMI, PPV would increase per se [11, 12]. The majority of studies dealing with biochemical markers for early AMI diagnosis have reported a much higher AMI prevalence and PPV by also including patients with significant ST elevation [13, 14, 15].…”
Section: Discussionmentioning
confidence: 99%
“…If the markers were used in a population with a higher a priori probability of AMI, PPV would increase per se [11, 12]. The majority of studies dealing with biochemical markers for early AMI diagnosis have reported a much higher AMI prevalence and PPV by also including patients with significant ST elevation [13, 14, 15].…”
Section: Discussionmentioning
confidence: 99%
“…[13][14][15][16][17][18][19][20][21][22] Discussion has often been centred on whether one or another analytical goal is the most correct, or on which strategy is most appropriate. All goals, however, are based on some assumptions and are arbitrary in the sense of the degree of variation the analytical performance (and error) may introduce to variability of the true result.37…”
Section: Discussionmentioning
confidence: 99%
“…This is often forgotten by scientists who simply describe their distributions as Gaussian so it is necessary to transform these distributions to ln-Gaussian (e.g., by the formulas from Fokkema et al [4]). The method of simulating analytical errors in non-parametric bimodal models was introduced by Groth [5] and compared with a parametric model [6], which was further expanded in, e.g., Nørregaard-Hansen et al [7].…”
Section: Bimodal Modelmentioning
confidence: 99%
“…The concentration for which sensitivity = specificity is often chosen as the optimum cut-off, here 4.5. If fractions of false positive (FP) and false negative (FN) are used instead, it is easier to introduce the prevalence of disease [7,8], so the curves for FP will decrease and FN will increase for increasing concentrations and if the prevalence is, e.g., 20% (from 200 healthy and 50 diseased), then the fraction of FP will have a maximum of 0.8 and FN a maximum of 0.2 as calculated from the total sum of the two populations ( Figure 1A). In order to demonstrate the importance of prevalence for choosing the cut-off point and the effect on analytical quality specifications, the optimum cut-off from the sensitivity = specificity is chosen so the sum of FP and FN ( = the combined fraction of misclassifications) will show up as a minimum at a higher concentration than the first cut-off ( Figure 1B).…”
Section: Bimodal Modelmentioning
confidence: 99%