The EFLM Committee on Education and Training
Amongst the main missions of the EFLM is the education and training of its members. Through its Committee on Education and Training (C-ET), EFLM provides organized events in postgraduate continuous education in clinical chemistry and laboratory medicine. These activities started in 2001 in cooperation with Croatian Society of Medical Biochemistry and Laboratory Medicine (CSMBLM) and the Slovenian Association of Clinical Chemistry and Laboratory Medicine (SACCLM). For about 15 years, the C-ET has been providing attractive continuous education and training programs that are heterogeneous and diverse enough to meet the individual educational needs in the course of continuing professional development. The common title of EFLM courses is “New Classification, Diagnosis and Treatment”, each of them is dedicated to a particular medical discipline (Table 1). These EFLM Courses known as “Dubrovnik Courses” are affiliated with the programs of the Interuniversity Centre Dubrovnik.
Years and topics discussed during EFLM Continuing Postgraduate Course in Clinical Chemistry and Laboratory Medicine.
|2014||Diabetes mellitus revisited|
|2015||Quality assessment of laboratory methods|
aAvailable at: http://www.eflm.eu/index.php/educational-material.html.
This year the 15th EFLM course entitled “How to assess the quality of your method?” has moved from Dubrovnik to Zagreb to be more accessible to participants; in the future, it is anticipated that the courses will be held at different venues across Europe.
In addition to the Continuing Postgraduate Course, C-ET organizes other educational events including the “Symposium for Balkan region”, which is commonly arranged in Belgrade, and the “Symposium on Education” held in Prague every 2 years.
Who, what and when to do in validation/verification of methods
Validation of a laboratory assay or method is defined as confirmation through the provision of objective evidence that the requirements for a specific intended use or application have been fulfilled. In-vitro diagnostics (IVD) manufacturers would be expected to provide such evidence as part of their design input . Adequate method validation studies are needed before laboratory methods are considered for clinical use. The loop of the implementation design is indeed not closed until the finished IVD product is adequately validated to determine attributes and performance characteristics that meet the clinical needs. IVD manufacturers should define a calibration hierarchy to assign traceable values to their system calibrators and to fulfil, during this process, uncertainty limits for calibrators, which should represent a proportion of the uncertainty budget allowed for clinical laboratory results . It is therefore important that, the laboratory profession clearly defines the clinically acceptable uncertainty for relevant tests  and end-users (i.e. clinical laboratories) may know and verify how manufacturers have implemented the traceability of their calibrators and estimated the corresponding uncertainty, including, if any, the employed goals . Verification requires that there is sufficient objective evidence to determine that a given assay fulfils the specified requirements. In general, it should be possible to establish if the status of the measurement uncertainty budget associated with the proposed traceability chain is suitable or not for clinical application of the test . Important tools for IVD traceability surveillance are the verification by clinical laboratories of the consistency of the declared performance during daily routine operations performed in accordance with the manufacturer’s instructions and the organization of appropriately structured EQA programs. The former activity should be accomplished through the daily verification by clinical laboratories that control materials of analytical systems are in the manufacturer declared validation range (IQC component I) . The participation to EQA schemes and meeting metrological criteria is mandatory. Target values for EQA materials (including their uncertainty) are optimally assigned with reference measurement procedures by accredited reference laboratories, these materials must be commutable and a clinically allowable inaccuracy for participant’s results should be defined in order to prove the suitability of laboratory measurements in the clinical setting [7, 8]. Clinical laboratories should also separately monitor the imprecision of employed commercial systems through the IQC component II, primarily devoted to estimate the measurement uncertainty due to the random effects [2, 6].
Prior to method validation/verification, performance specifications for each measurement should be established.
All test results are fraught with uncertainty despite every laboratories’ ambition to its minimization. The knowledge of this uncertainty, observed during an extended period, is needed for the proper clinical use of the results. In order to compare uncertainty among different measurement systems and methods, and to define performance specifications, we need tools to express the uncertainty and specify the performance numerically. Such data might also be used, e.g. to decide if it is possible to share common reference intervals and decision limits, or to decide if results from two assays are compatible .
A conference in 2014 arranged by the EFLM concluded that performance specifications should be based on one of three following models: clinical outcomes, biological variation or (if information from the first two sources is lacking) state-of-the-art of the assay performance .
For test primarily used for diagnostic purposes, the negative or positive predictive values in relation to some clinical outcome variable might be the most suitable way to define performance specifications. As negative and positive predictive values vary with the prevalence of the target disease, such performance specifications might differ depending on the setting in which the test is used.
Performance specifications based on biological variation have been proposed for more than 40 years. With the improvement in technology, the performance of assays usually improves. For instance, the devices for self-measurement of blood glucose perform today much better than 30 years ago, and consequently the quality requirements for the manufacturers have recently been revised . For this reason, the best available technology (the “state-of-the-art”) to a reasonable cost should always be encouraged.
A working group has recently been established within the EFLM (Task and Finish Group on Allocation of Laboratory Tests to Different Models for Performance Specifications – TFG-DM) in order to allocate the laboratory tests and the different use of them to these three different models for performance specifications. Possible criteria for allocation are: a) outcome model if the measurand has a central role in diagnosis and monitoring of a specific disease; b) biological variation model if the measurand has a high homeostatic control; and c) state-of-the-art model if neither central diagnostic role nor sufficient homeostatic control are shown.
When performance criteria for an assay are unmet, it is important to provide feedback to the manufacturer. If the laboratory profession agrees on common performance criteria, such feedback from users and organizers of EQA schemes will have a greater impact on the industry.
As stated previously, one of the ways to derive performance specifications rely on biological variability of the measurand. One of the most useful tools in recent years has been the development of the “Ricos’ database”, including specifications for desirable allowable total error, imprecision and bias, based on an ever-evolving literature review of biological variation of analytes [11, 12]. For many laboratories, the goals derived from biological variation represent the standards for quality performance. Yet, this use has not been without controversy: for instance, goals for some measurands are so demanding that no assay on the market can achieve them. Other goals are so wide that they are not demanding enough. The model with intra- and inter-individual variation is simple, but has also limitations. The sample-specific (matrix) error is not included in the model. The intra-individual variation is for several measurands literally “individual” and it might not be justified to base performance specifications on such an average variation, because the average is not representative for the majority of individuals. Finally, the estimated variation in healthy persons might not necessarily be representative for the variation observed in a diseased population .
To add to the controversy, the Milan 2014 EFLM conference called into question much of the validity of the biological variability information , and even went so far as to question the very accuracy of the underlying model for biologically-derived total allowable error .
How to assess the measurement uncertainty
The goal of standardization of measurements in laboratory medicine is to achieve compatible results in human samples, independent of the laboratory and/or the method used. This can be achieved by the adoption of the “reference system” approach, based on the concept of metrological traceability and a hierarchy of measurement procedures. The reference system requires reference procedures, reference materials and reference laboratories, which are able to produce results within defined limits of uncertainty . The concept of uncertainty was introduced in the 1990s due to the lack of consensus on how to express the quality of measurement results. The International Vocabulary of Metrology (VIM) defines measurement uncertainty as a “non-negative parameter characterizing the dispersion of the quantity values being attributed to a measurand, based on the information used” . Laboratorians may easily understand the meaning, but its estimate may be difficult in current practice . However, it must take into account that the estimation of measurement uncertainty is mandatory for reference measurement laboratories to obtain/maintain the accreditation according to ISO 17025:2003 and ISO 15195:2005 and for clinical laboratories to obtain the accreditation according to ISO 15189:2012 [17–19].
There are two approaches to estimate measurement uncertainty, the so-called “bottom-up” and “top-down” approaches. The “bottom-up” approach is the model proposed by the Guide to the Expression of Uncertainty of Measurement (GUM) based on a comprehensive dissection of the measurement, in which each potential source of uncertainty is identified, quantified and combined to generate a combined uncertainty of the result using statistical propagation rules . This model has been fully endorsed by metrology institutions and suppliers of reference materials and is used in accredited laboratories that perform reference measurement procedures. The application of GUM in clinical laboratories is, however, not straightforward and has encountered many practical problems and objections . As an alternative, the “top-down” approach described by Magnusson et al. can be used by clinical laboratories to estimate the measurement uncertainty of results, by using quality control data and certified reference materials for bias estimation [22, 23]. According to some experimental studies, uncertainties by “top-down” and “bottom-up” approaches, if correctly estimated, should be interchangeable.
Verification of imprecision and bias
A majority of the measurement methods used in laboratory medicine are produced by diagnostic companies, which have already validated them and established that they are fit for the intended purpose [4, 24]. The end-user laboratory, however, is requested to independently verify that the essential performance characteristics, including imprecision and bias of the measurement method and/or measurement system found during manufacturer’s validation, can be reproduced locally. Verification is also required when substantial changes occur over time, e.g. change of a measurement system, relocation or when results of IQC or EQA schemes indicate that the performance of the method has worsened with time.
Local consensus on sufficient verification procedures have commonly been agreed and frequently influenced over time, e.g. by accreditation authorities. Published verification procedures have appeared rather recently [25–28]. The following is a brief summary of the most widely employed approaches:
Limit of blank, limit of detection, limit of quantification and limit of decision
Limit of blank (LoB), limit of detection (LOD), limit of quantitation (LOQ) and limit of decision are concepts and terms used to describe the lowest concentration of a measurand that can be reliably measured by a measurement procedure [16, 34–36]. The literature in this area has previously been and is unfortunately still confusing regarding concepts, nomenclature and methods. The approach recommended here is primarily based on recent recommendations by Eurachem .
The Neyman-Pearson theory  provides methods for calculating probabilities when choosing between two alternative hypotheses (Figure 1). This theory is important for the current understanding of determining, e.g. LOD and LOQ. Estimating the LOD means, e.g. choosing false-positive probability of α=0.05, which leads to a critical value of approximately 1.65s (where s is the standard deviation of a large number of results for a blank sample or a sample containing a low concentration of the measurand, and 1.65 is the one-tailed Student’s t-value for infinite degrees of freedom at the significance level α=0.05). In order to avoid too high false-negative measurement results, the false-negative error also needs to be appropriately set, commonly β=α=0.05. Calculating the LOD with α=β=0.05 will therefore be 1.65+1.65=3.30, which is frequently rounded to 3s’ (Figure 2).
For a statistically proper estimate of the LOD, the multiplying factor used should take into account the number of degrees of freedom associated with the estimate of s. For example, if s is obtained from 10 replicate measurements, the Student’s t-value at α=0.05 is 1.83 (9 degrees of freedom). This leads to an LOD calculated as 3.7s (Figure 3).
Tables 2 and 3 present strategies for calculating LOD and LOQ, respectively. The calculation of the LOQ as described in the Table 3 is appropriate when detecting very low concentrations of measurands, e.g. in environmental analysis or when detecting drugs of abuse. In this situation, a pragmatic approach defining LOQ as equal to the lowest concentration at which the CV is ≤5% appears to be appropriate [38, 39].
Calculation of limit of detection .
|What to do||How many times||What to calculate from the data||Comments|
|a) Replicate measurements of blank samples, i.e. matrices containing no measurand|
replicate measurement of test samples with low concentrations of the measurand
|10||Calculate the standard deviation, s0 of the results|
|b) Replicate measurements of reagent blanks|
replicate measurements reagent blanks spiked with low concentrations of measuranda
|10||Calculate the standard deviation, s0 of the results|
|Approach b) is acceptable, when it is not possible to obtain blank samples or test samples at low concentrations|
When these blanks do not go through the whole measurement procedure the calculation will give instrumental LOD
aSpiking can compromise the commutability of the sample.
Calculation of limit of quantitation .
|What to do||How many times||What to calculate from the data||Comments|
|a) Replicate measurements of blank samples, i.e. matrices containing no detectable measurand|
replicate measurements of test samples with low concentrations of analyte
Calculate LOQ as
|The value for the multiplier kQ is usually 10, but other values such as five or six are commonly used (based on “fitness for purpose” criteria)|
|b) Replicate measurements of reagent blanks|
replicate measurements of reagent blanks spiked with low concentrations of measurand
|10||Calculate the standard deviation, s0 of the results|
Calculate LOQ as
|Approach b) is acceptable, when it is not possible to obtain blank samples or test samples at low concentrations|
When these reagent blanks are not taken through the whole measurement procedure and are presented directly to the instrument the calculation will give the instrument LOQ
|1) For some measurement systems, e.g. chromatography, a test sample containing too low a concentration or a reagent blank might need to be spiked in order to get a non-zero standard deviation||2) The entire measurement procedure should be repeated for each determination||3) The standard deviation is expressed in concentration units|
The application of this calculation should be discussed more extensively for its impact on the clinical application of the measurement. Namely, in the selection of the multiplier k it appears subjective and not based on objectively derived criteria. In a more practical way, WHO-ECBS defined LOQ as the lowest amount of measurand that can be quantitatively determined with stated acceptable imprecision and bias. It means that LOQ should be defined by that concentration fulfilling analytical goals to make the measurement clinically meaningful.
Analytical specifications in clinical laboratories are dictated by the clinical use of the measurement methods. Many clinical laboratories therefore prefer to apply other definitions of LOQ than the ones commonly used in international metrology. It is therefore crucial to specify which definition is used when reporting LOQ.
Statistical approaches to compare methods and analytical systems
When a new analytical system or method is replacing the existing one, laboratory professionals have to investigate if there are differences between obtained results that could have an impact on clinical decision-making. Thus, result equivalence should be checked, even if, e.g. the exact same model of analyzer is introduced.
There are several statistical approaches to investigate method comparability and most of them can be appropriate. Unfortunately, we often witness the misuse of statistics, especially in the manufacturer’s declarations. IVD manufacturers often substantiate the claim that two methods are comparable by a high correlation coefficient (e.g. 0.99). However, the use of the correlation coefficient is not adequate for showing result equivalence, since a high correlation only tells us that the two sets of data are highly related . Passing and Bablok (P-B) regression analysis gives us more information and enables to determine if constant or proportional difference is present between the methods. In order to evaluate statistical significance of the intercept (from zero) and slope (from the unity), data has to be presented using 95% confidence intervals (CI) . If data on CI are missing, one can wrongly interpret results of regression analysis. This lack is often found in reagent package inserts. P-B analysis has, however, some drawbacks, as different sets of data can show exactly the same regression equation. In addition, analysis of residuals is required to determine the amount of data that can be explained with the model . Deming regression is another type of regression analysis, which takes into account the analytical variability of both tested methods (derived from duplicate measurements or method CV).
Regression analysis does not provide the information about differences between specific pairs of measurement. The Bland-Altman (bias) plot is the best approach to evaluate the differences between methods. In this difference plot, the mean between two methods is presented on the x-axis (unless the comparison method is considered as the “reference”). The choice of variable on the y-axis depends on the type of the difference between methods: for checking a constant bias, it is better to present the absolute difference between methods, while percentage difference is better suited for evaluating proportional bias. Limits of agreement define borders within which 95% of differences. Overall bias can be evaluated by constructing the line of equity and 95% CI (if there is no bias, the line of equity corresponds to zero) .
Statistical tests can determine if the bias between methods is significant. This, however, tells us nothing about the clinical significance of the difference. In order to evaluate the latter, acceptability criteria derived by the models listed in Table 4 should be applied . Only if the determined bias values exceed established specifications, can we conclude that there is a clinically relevant difference between methods. Laboratories should inform clinicians about the issue and the deriving effect it can have on the interpretation of the patient’s result.
Recommended models for defining analytical performance specifications.
|Recommended models for defining analytical performance specifications.|
|Model 1: Based on the effect of analytical performance on clinical outcomes|
|a. Done by direct outcome studies – investigating the impact of analytical performance of the test on clinical outcomes;|
|b. Done by indirect outcome studies – investigating the impact of analytical performance of the test on clinical classifications or decisions and thereby on the probability of patient outcomes, e.g. by simulation or decision analysis|
|Model 2: Based on components of biological variation of the measurand|
|Model 3: Based on state of the art of the measurement, defined as the highest level of analytical performance technically achievable|
Adapted from Sandberg et al. .
Verification of reference intervals
Accreditation programs play a pivotal role in clinical laboratories for the management of the patient safety. The latest (third) revision of the ISO 15189 in 2012  emphasizes that “biological reference intervals shall be periodically reviewed” by laboratory personnel and that they should be verified every time a variation in analytical and/or pre-analytical procedures occurs . This requirement poses challenges to laboratory personnel, considering the large number and different types of clinical laboratory tests, as well as the fast development of analytical technology . The directive of the European Union on in vitro diagnostic medical devices (Directive 98/79/EC)  states that IVD manufacturers need to provide “detailed information on reference intervals for the quantities being determined, including a description of the appropriate reference population” .
In clinical practice, a widespread and practiced way for interpreting laboratory results rely on a two-sided comparison based on reference intervals . However, at the dawn of the 21st century, there is now a defined priority to implement in quality system of clinical laboratories a specific procedure for establishing, verifying and revising reference values . Gräsbeck and Saris first introduced the concept of reference values in 1969 . Nevertheless, the correct approach for definition, implementation and use of reference intervals remains a critical issue in laboratory medicine. As defined by the IFCC , and recently reviewed by the Clinical and Laboratory Standards Institute (CLSI), the term ‘reference interval’ entails a range of values obtained from individuals appropriately selected in order to satisfy suitably defined criteria [50, 51]. The clinical laboratory staff has to define and consistently verify the accuracy of pre-analytical conditions, the analytical method and its performance and the characteristics of the population to be analyzed . The main preconditions to be addressed for defining a reference interval in ostensibly healthy subjects are listed in Table 5.
Conditions to be addressed for correctly defining reference intervals.
|Conditions to be addressed for correctly defining reference intervals|
|–||Definition of the basic demographic characteristics of reference groups of individuals;|
|–||Pre-analytical and analytical criteria should be fulfilled;|
|–||Results should be obtained using a standardized (advisably traceable) method, in a system with defined analytical specifications and by employing an appropriate quality control program;|
|–||The diagnostic characteristics (e.g. sensitivity, specificity, predictive values) of the assay should be known in advance ;|
|–||The statistical analysis for evaluating value distributions and deriving intervals should be based on appropriate tests|
Once established, reference intervals should be locally validated. As recently discussed , the validation can be done according to the CLSI document C28-A3, paragraph 11.2, by examining 20 reference individuals from a laboratory’s own subject population. If no more than two (10%) of the 20 tested values fall outside the previously established reference interval, this can be locally adopted.
Verification of qualitative test procedures
The qualitative (ordinal scale) laboratory methods can be used for screening, diagnosis or monitoring of disease and treatment response. In general, qualitative methods have only two possible results: “positive” and “negative”. Some qualitative tests derived from dichotomized quantitative tests are sometimes semi-quantitative. Examples of qualitative tests in laboratories are immunology screening tests (done by immunofluorescence), some molecular tests and urinalysis using urine test strips. According to the ISO 15189:2012 standard, the verification for all types of methods should be performed before their implementation in the laboratory work . The protocol for the verification can be defined by the laboratory and it may not be the same for every user . However, all of tests should meet predefined performance characteristics and provide reproducible and accurate results .
As recommended by the CLSI, verification of the qualitative methods should include studies on imprecision, bias and method comparison . Particularly, the trueness of the method should be verified if quantitative methods are proposed for concentration measurements. The reproducibility for the analyte measurements near the cut-off concentrations should also be performed, mainly if results are derived from quantitative values and reported binary as positive/negative. The use of positive and negative samples at concentrations 20% lower and higher than cut-off values is recommended . If high positive or low negative samples would indeed be used the problem with results in the area of clinical decision cannot be detected.
A method comparison study has to be performed between the comparison method in use (considered as the “reference” method) and the new qualitative test procedure. Comparison of two qualitative methods or between qualitative and quantitative methods has specific rules and recommended statistical analyses used in quantitative method comparison, such as Bland-Altman plots or P-B regression, cannot be used. Results from method comparison should be shown in 2×2 table as the ratio of agreement between the new method and the quantitative test or diagnosis adjudication, if available. From that table, the ratio of true positive and true negative values or related diagnostic sensitivity and specificity can be calculated.
As described above for quantitative methods, reference intervals should be checked. Samples for verification of reference values should be 20% lower and higher than cut-off value.
The number of samples should be predefined regarding the specific verification part. For reproducibility testing, a minimum of 20 samples should be used and weighted kappa coefficients should be calculated . The Kappa coefficient can be calculated with at least 30 samples, a minimum of 10 samples from each category (positive and negative).
Results of qualitative methods verification should be interpreted according to the predefined acceptance criteria. The new method can be implemented as the part of clinical laboratory procedures when these criteria are fulfilled.
How to best use your IQC and EQA data
Traditionally, IQC uses sample materials with assigned values and IQC results are evaluated continuously in relation to these known values. Although the use is “internal”, the outcome can be compared with results obtained from other laboratories, using the same materials and devices.
EQA schemes should be used to evaluate trueness and accuracy of laboratory assays. The EQA material ought therefore to be commutable and it is important for the EQA organizer to assign values for the measurands in the material as close as possible to true values [58, 59]. The ultimate way to assign values is by using reference measurement procedures. However, the availability of reference measurement procedures is limited and the cost is relatively high. Therefore, other ways could be used to assign values. One such substitute is the transfer of certified reference values from reference materials to EQA materials by measurements in parallel. Again, a prerequisite for such procedure is that both the reference material and the EQA material are commutable.
For the most common measurands, it is expected that the major CE-marked IVD products today produce measurement results close to reference measurement results. Consequently, some authors have proposed that, although the different method group mean values might vary slightly randomly over time, it is reasonable to assume that a mean value of the method group mean values is close to a true value.
A consensus-based grading (e.g. “grand mean”, method- or commercial system-specific mean/median value) is often used when the reference value is lacking. This procedure to assign value suffers from a limitation that the most common analytical systems in the market contribute with a higher weight to the mean value. Furthermore, if measurement methods that contribute with results in the pool not are fully documented, the traceability of the consensus value may be questionable .
The EQA participant results should be evaluated against agreed limits. These limits (recently discussed in Milan at the EFLM conference ) have been agreed by either professional organizations, authorities or suggested by the EQA organizers. The participants might also create their own acceptance limits, with respect to a specific use of a test.
The reason for deviating results must always be searched for. The most common reason for a deviating result might be a transfer mistake. Ideally, it is a recommended to review EQA data according to a structured scheme .
Ordinal scale results cannot be evaluated in the same way as quantitative results. For variables with an underlying quantitative scale, the “true” or assigned value can be established with a reference method or well-controlled measurement procedures. Close to the equivalence point, or c50-value, both “negative” and “positive” results are expected. The information from such a survey is therefore the location of the c50 value for the assay. Use of materials with expected values that are very different from the c50 value is recommended to evaluate the performance of the individual user of the test .
Nominal scale tests are tests were the value of the “examinand” is identified or named. Examples of these tests are recognition of cell types, bacteria species or blood types. In this case, the results in EQA schemes are evaluated as, e.g. a fraction of correctly identified objects .
At the end of method validation or verification, the laboratory has collected data, crunched numbers, and created some graphs. Now what? With all the different studies and statistics, how can we synthesize the results into a single verdict: acceptable or unacceptable? Is a method with high bias but low imprecision or a method with low bias but high imprecision acceptable?
The sigma metric approach allows a laboratory to take a broader view of the data, putting together estimates of bias and imprecision into a practical judgment on the clinical usefulness of the method. With sigma metrics, laboratories can not only determine whether or not the method is “good enough” for patient care, but they can also estimate the number of defects that will be generated by the assay, as well as apply the appropriate quality control specifications to help assure the quality of the results will always match the needs of the patient.
Verification of blood collection system
Clinical laboratories have been at the vortex of the maelstrom affecting medicine over the past few years. Various approaches are being implemented to reduce overall expenditure for laboratory services, such as centralization and consolidation of facilities, increasing level of automation, decentralizing testing (i.e. point-of-care testing). In many of these situations, most problems in the pre-analytical phase entail factors directly associated with blood specimen collection.
In the past, the lack of standardized procedures for sample collection accounted for most of the mistakes encountered within the total examination process . Data a which emerged from representative studies showed that problems directly related to specimen collection were the main source of diagnostic errors and variability, including hemolyzed, insufficient, clotted, and incorrect blood samples . These problems related to inappropriate procedures for collection and handling of specimens, i.e. use of improper collection tools, prolonged stasis during venepuncture, time before centrifugation or analysis, unsuitable storage, etc. . Therefore, the choice of devices for blood collection becomes a pivotal aspect in optimizing the pre-analytical phase and achieving reliable testing results . Moreover, accreditation programs for medical laboratories emphasize that the laboratory personnel need to evaluate the influence of blood collection systems on analytical quality and estimate the measurement uncertainty (ISO 15189:2012) .
For evaluation of blood collection systems, clear indications have been provided by the CLSI guidelines on collection of blood specimens for laboratory testing and protocol to evaluate the different type of commercial blood collection needles and tubes [68–70].
A large number of venous blood collection system (including needles, tubes, etc.) are currently commercially available. Venepunctures have traditionally been carried out using ordinary straight or butterfly needles. Laboratories need to verify the influence of the needle used and blood drawing technique . In order to secure reliability of test results, CLSI has also defined a protocol that manufacturers should follow for tube validation, which is similar to protocols used for laboratory test validation . Additional indications have been published at the national level, specifically aimed to ensure that blood collection systems fulfil specific requisites of quality, workability and efficiency . It is also noteworthy that a number of pre-analytical mistakes are attributable to insufficient audits with healthcare operators involved in specimen collection/handling.
Standardization and monitoring of all pre-analytical variables would be associated with the best organizational and clinical outcomes. The governance of the entire examination process (thus including the evaluation of blood collection system) will also reduce laboratory costs and enhance clinician-laboratory cooperation.
In summary, in agreement with the aim of the EFLM Continuing Postgraduate Course on method validation and verification held in Zagreb, the main scope of this collective paper was to enable the exchange of ideas and knowledge related to the most common issues and everyday problems found in clinical laboratories, in order to ensure a better quality of daily laboratory results.
Author contributions: All the authors have accepted responsibility for the entire content of this submitted manuscript and approved submission.
Financial support: None declared.
Employment or leadership: None declared.
Honorarium: None declared.
Competing interests: The funding organization(s) played no role in the study design; in the collection, analysis, and interpretation of data; in the writing of the report; or in the decision to submit the report for publication.
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Sandberg S, Fraser CG, Horvath AR, Jansen R, Jones G, Oosterhuis W, et al. Defining analytical performance specifications: Consensus Statement from the 1st Strategic Conference of the European Federation of Clinical Chemistry and Laboratory Medicine. Clin Chem Lab Med 2015;53:833–5.)| false 10.1515/cclm-2015-0067
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Hyltoft Petersen P, Christensen NG, Sandberg S, Nordin G, Pedersen M. How to deal with dichotomous tests? Application of a rankit ordinal scale model with examples from the Nordic ordinal scale project on screening tests. Scand J Clin Lab Invest 2008;68:298–311.)| false 10.1080/00365510701742592
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