Uncertainty in Health Measurements

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Alison Bransfield
Bon Secours Health System
 
Within-run precision
Between-run precision
Calibrator
Coverage factor
 
 
Mean of an infinite number of measurements
No way to know the true value
EQA
‘Spiked’ samples
Reference method
 
Ensure that the instrument has been properly
calibrated
Perform the test a minimum of 20 times
Calculate the mean and SD
Calculate the standard uncertainty (u) of the
SD:
 
u = SD/√n
 
Perform the test over a minimum of 15 runs
or days
CLSI EP-12-A recommends two levels, three
times a day for five days
As for within-run, calculate mean, SD and u
 
Within-run:
Mean = 3.56 mmol/L
n = 30
SD = 0.08 mmol/L
u = 0.0146 mmol/L
Between-run:
Mean = 3.56 mmol/L
n = 30
SD = 0.12 mmol/L
u = 0.0219 mmol/L
 
Where the uncertainty of the calibration is
known this can be incorporated
Abbott provide a guide for the Architect
analyser
Clinical Chemistry, Immunoassay Traceability,
Uncertainty of Measurement. Abbott Architect 3
rd
edition Oct 2017
 
uc = √((u
wr
)
2
 = (u
br
)
2
 + (u
cal
)
2
)
uc = √((0.0146)
2
 + (0.0219)
2
+ (0.033)
2
)
= 0.0422 mmol/L
 
Use a coverage factor of 2 to calculate the
95% confidence interval
Thus the expanded uncertainty of a
potassium measurement at 3.56 mmol/L is
0.0422 mmol/L
The ‘true’ result lies between 3.5178 and
3.6022 mmol/L
 
Not practical in a typical biochemistry
laboratory report
Available for users if requested – never has
been…
…or has it?
Requesters will query the validity of a result
or the change in a result
 
 
 
 
 
RCV = 2.77 x √(CV
A
2
 + CV
I
2
)
CV
A
 = analytical variation
CV
I
 = within subject biological variation
 
 
 
Lab has a responsibility to be aware of the
uncertainty at decision or critical levels
 
 
 
 
Think of other contributors to uncertainty
such as dilutions
 
 
 
Tests which are calculated from other test
values combine the uncertainties of all the
components
 
 
24 hour urine collections
Uncertainty of result
Uncertainty of measurement of volume
Uncertainty of collection
 
The end user is unaware of the uncertainty
associated with a result
The laboratory has a duty to consider
uncertainty
Performance of a method around clinical
decision levels must be well defined
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Concept of uncertainty in health measurements is crucial for ensuring accuracy in diagnostic processes. This involves factors such as within-run precision, between-run precision, calibrator coverage, mean calculations, standard deviation, and expanded uncertainty. Proper calibration, repeated testing, and calculation of standard uncertainty are key steps in managing uncertainty. Incorporating known calibration uncertainty and using coverage factors can help determine confidence intervals for results, ensuring reliability in health measurements.

  • Health Measurements
  • Uncertainty Management
  • Diagnostic Accuracy
  • Calibration Procedures

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  1. Alison Bransfield Bon Secours Health System

  2. Within-run precision Between-run precision Calibrator Coverage factor

  3. Mean of an infinite number of measurements No way to know the true value EQA Spiked samples Reference method

  4. Ensure that the instrument has been properly calibrated Perform the test a minimum of 20 times Calculate the mean and SD Calculate the standard uncertainty (u) of the SD: u = SD/ n

  5. Perform the test over a minimum of 15 runs or days CLSI EP-12-A recommends two levels, three times a day for five days As for within-run, calculate mean, SD and u

  6. Within-run: Mean = 3.56 mmol/L n = 30 SD = 0.08 mmol/L u = 0.0146 mmol/L Between-run: Mean = 3.56 mmol/L n = 30 SD = 0.12 mmol/L u = 0.0219 mmol/L

  7. Where the uncertainty of the calibration is known this can be incorporated Abbott provide a guide for the Architect analyser Clinical Chemistry, Immunoassay Traceability, Uncertainty of Measurement. Abbott Architect 3rd edition Oct 2017

  8. uc = ((uwr)2= (ubr)2+ (ucal)2) uc = ((0.0146)2+ (0.0219)2 + (0.033)2) = 0.0422 mmol/L

  9. Use a coverage factor of 2 to calculate the 95% confidence interval Thus the expanded uncertainty of a potassium measurement at 3.56 mmol/L is 0.0422 mmol/L The true result lies between 3.5178 and 3.6022 mmol/L

  10. Not practical in a typical biochemistry laboratory report Available for users if requested never has been or has it? Requesters will query the validity of a result or the change in a result

  11. Lab has a responsibility to be aware of the uncertainty at decision or critical levels

  12. Think of other contributors to uncertainty such as dilutions

  13. Tests which are calculated from other test values combine the uncertainties of all the components

  14. 24 hour urine collections Uncertainty of result Uncertainty of measurement of volume Uncertainty of collection

  15. The end user is unaware of the uncertainty associated with a result The laboratory has a duty to consider uncertainty Performance of a method around clinical decision levels must be well defined

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