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   <subfield code="a">Qualitative PT data analysis with easy-to-interpret scores</subfield>
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   <subfield code="c">[Steffen Uhlig, Christian Bläul, Kirstin Frost, Susann Sgorzaly, Bertrand Colson, Kirsten Simon]</subfield>
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   <subfield code="a">Numerical values called L-scores, with properties similar to those of z-scores, can be calculated for proficiency tests involving qualitative test methods. These scores do not require the use of replicates and are defined in such a way as to reflect both the Level of Competence of the Laboratory (LCL) and the Level of Difficulty of the Task (LDT). On the basis of the &quot;logit” statistical model, the parameters corresponding to the LCL and the LDT values are determined via maximum likelihood estimation. With p denoting the corrected binary response, the model can be interpreted as $$\ln \left( {p/\left( {1 - p} \right)} \right) = LCL - LDT.$$ ln p / 1 - p = L C L - L D T . The estimated parameters are then the quantities used to compute the L-scores for the participating laboratories. In the case of the laboratory-specific L-scores across tasks, the score for a particular laboratory can be computed as the deviation of the individual LCL from the average LCL relative to the standard error. The interpretation of the L-scores is slightly different from that of z-scores If |L|≤2, the competence of the participant is not significantly different from the average competence. If L&gt;2, the competence is significantly higher, while if L&lt;−2, the competence is significantly lower.</subfield>
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