2015
DOI: 10.1515/cclm-2014-1149
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How to define a significant deviation from the expected internal quality control result

Abstract: Background: Internal quality control (IQC) is an everyday practice described in several documents. Its planning requires the definition of quality goals and a documentation system able to provide alarms as soon as the goals are not reached. We propose the use of the uncertainty approach to develop an effective alarm system. Methods: The use of the uncertainty information to verify the conformity to specifications is described. A top-down approach to the definition of the uncertainty of the method is described.… Show more

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Cited by 20 publications
(14 citation statements)
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“…For example, a new SQC model from the Milan conference employs an acceptance chart having ATE limits that are narrowed by subtracting the observed MU [45]. Such a chart will have rejection properties that are determined by a single statistical control rule (identifiable by dividing the control limit by the observed SD of the method).…”
Section: Discussionmentioning
confidence: 99%
“…For example, a new SQC model from the Milan conference employs an acceptance chart having ATE limits that are narrowed by subtracting the observed MU [45]. Such a chart will have rejection properties that are determined by a single statistical control rule (identifiable by dividing the control limit by the observed SD of the method).…”
Section: Discussionmentioning
confidence: 99%
“…However, it is a complicated diverse approach applicable mainly for metrology institutions and accredited reference laboratories and challenging to be assigned by the medical laboratories [64] . Instead, the »top-down« approach can be easily applied by clinical laboratories using intralaboratory (for imprecision) and inter-laboratory (for bias estimation) quality control data [65] [66] [67] .…”
Section: Systematic Errormentioning
confidence: 99%
“…Another approach that was recently recommended by Ceriotti et al 40 is the use of an 'acceptance control chart' where the measurement uncertainty is first characterized, then an acceptance zone established by subtracting the expanded measurement uncertainty from the TEa limits for the maximum permissible errors. The authors state that optimal control is achieved when the relationship between the maximum permissible error (TEa) and the expanded measurement uncertainty (U, 95%) is 2.5 and that when TEa/U is close to 1, it will be impossible to control the measurement procedure.…”
Section: Step 3 Validate Safety Characteristicsmentioning
confidence: 99%