1. Water quality
Calibration of volumetric glassware
and pipettes
Stability of electrical power
Stability of temperature of heating
baths, refrigerators, freezers and
centrifuges
2. Reagents stability, integrity and efficiency
Equipment reliability
Specificity and sensitivity of selected test
Procedural reliability using standard
operating procedures
Proficiency of the personnel
Use of appropriate controls
3. All equipment in the laboratory
◦ Should have instruction manuals
regarding proper use and maintenance
requirements
◦ Should be monitored and recorded for
quality control procedures, function
checks, preventative maintenance and
repairs
These should be documented and filed in
separate log books
4. Instrument Maintenance- CONTROLS and
CALIBRATORS
REGULAR MAINTENANCE
◦ Daily and weekly instrument maintenance
◦ Monthly, six-monthly and annual maintenance
as recommended by supplier
ROUTINE MAINTENANCE- Producing reliable
test results, Minimizing instrument breakdown,
Preventing delays in reporting test results,
Maintaining productivity, Lengthening instrument
life
5. PIPETTE’S IMPACT - Pipette accuracy and
precision must checked regularly - the first
time of use and periodically thereafter
If either fails, it is important to follow the
manufacturer’s instructions for repair and
calibration
Improperly calibrated pipettes will affect our
assay and should be checked for precision
and accuracy bi-annually
6. ◦ Always store according to the manufacturer’s
recommendations
◦ Reagents must be dated and initialed upon receipt
◦ Lot numbers must be recorded in a reagent quality
control record book
◦ After preparation and/or when placed in service,
reagents must be labeled when put “in service”
according to the manufacturer’s suggested
recommendations
◦ Results of reagent checks must be recorded, dated
and initialed
7. Restrict all testing procedures to staff with
appropriate technical training
◦ Testing theory
◦ Instruments
◦ Testing procedures
Perform and document periodic
performance assessments on all testing
staff
8. ◦ SOPs
◦ Equipment files + Manuals
◦ Service history records of the instrument
◦ Records of daily, weekly and monthly
calibrations and maintenance
9. Procedure name
Clinical significance
Principle of the method
Specimen of choice
Reagents and equipments
Procedure
Reference values
comments
10. Have a known concentration of the substance
being measured
Used to adjust the instrument, kit, test
system in order to standardize the assay
Sometimes called a standard, although not a
true standard
11. Specimens that are analyzed for QC purpose are
known as control materials
Values cover medical decision points
Similar to the test specimen
Available in large quantity
Stored in small aliquots
There should be little vial to vial variation so that
difference between the repeated measurements
are attributed to analytical method alone
It should preferably have the same matrix as the
test specimen of interest.
12. Clear concepts in relation to Analytical
methods-
Calibration,
trueness,
accuracy,
precision,
linearity, &
limit of detection
13. The calibration function is the relation
between instrument signal(y) and conc. of
analyte (x)
y=f(x)
It is set of operations that establish the
relationship between values of quantities
indicated by the instrument and the
corresponding values realized by
measurement standards
14. Trueness- Trueness of measurements- closeness
of agreement b/n the average value obtained
from a large series of results of measurements
and a true value
Accuracy- the closeness of agreement between
the result of measurment and true conc of the
analyte
Precision - Repeatability (within same
run),reproducibility or closeness of results to
each other performed under changed conditions
of measurement (time,operator,calibrators,
reagent lots)
16. Reliability - The ability to maintain both
precision and accuracy
Linearity- Linearity refers to the relationship
between measured & expected values over
the analytical measurement range. The
presence of linearity is a prerequisite for a
high degree of trueness
17. Limit of Detection & Quantification- Limit of
blank (LoB):
Limit of Detection (LoD
Limit of Quantification (LoQ):
18. True value - The known, accepted value of a
quantifiable property
Accepted true value - the value
approximating the true value, the difference
between the two values is negligible.
Error - the discrepancy between the result of
a measurement and the true (or accepted true
value).
19. It should be reconstituted carefully and
strictly as per the instructions
Frozen sample to be thawed properly
After attaining the temperature, mix slowly by
inversion and then use
Storage temperature should be strictly
followed
21. Establish written policies and procedures
– Assign responsibility for monitoring and
reviewing
– Train staff, obtain control materials
– Collect data,set target values (mean, SD)
– Establish control charts, Eg- Levey-Jennings
charts
– Routinely plot control data
– Establish and implement troubleshooting and
corrective action
– Establish and maintain system for
documentation
23. Need data set of at least 20 points, obtained
over a 30 day period
Calculate mean, standard deviation,
coefficient of variation; determine target
ranges
Develop Levey-Jennings charts, plot results
24. A certain amount of variability will naturally
occur when a control is tested repeatedly.
Variability is affected by operator technique,
environmental conditions, and the
performance characteristics of the assay
method.
The goal is to differentiate between variability
due to chance from that due to error.
25. Median = the value at the center (midpoint)
of the observations
Mode = the value which occurs with the
greatest frequency
Mean = the calculated average of the values
26. All values are symmetrically distributed
around the mean
Characteristic “bell-shaped” curve
Assumed for all quality control statistics
27. There are several terms that describe the
dispersion or variability of the data around
the mean:
Range
Variance
Standard Deviation
Coefficient of Variation
28. Range refers to the difference or spread
between the highest and lowest observations.
It is the simplest measure of dispersion.
It makes no assumption about the shape of
the distribution or the central tendency of the
data.
29. The standard deviation (SD) is the square root
of the variance
SD is the principle calculation used in the
laboratory to measure dispersion of a group
of values around a mean
30. The coefficient of variation (CV) is the
standard deviation (SD) expressed as a
percentage of the mean
Ideally should be less than 5%
CV= SDMean * 100
31. A common method to compare the values
observed for control materials with their
known values is the use of control charts
Simple graphical displays in which the
observed values are plotted versus the time
when the observations are made
When plotted points fall within the control
limit- method is performing properly
When points fall outside- the problem is
developing
32. LEVY- JENNINGS GRAPH
L-Js are the process control graphs wherein the daily
Q.C. values for all levels of controls are plotted
(minimum 20 values) and an inference about the run is
drawn , to decide “in control” or “out of control run.”
Advantage:
•Simple data analysis and display
•Easy adaptation and integration into existing control
practices
•A low level of false rejection or false alarms
•An improved capability for detecting systematic and
random errors
74
33. Analyze the samples of the control material for
atleast 20 days. Calculate the mean and standard
deviation for those results.
Construct a control chart. Label the y-axis as
control value and set the control limits as
mean±3s. Label the x-axis in terms of time,
using day, run number.
Introduce the control specimens into each
analytical run, record the value and plot on the
graph.
When the control values fall within the control
limits the run is “in control” and if fall outside it
is “out of control” run.
35. Analyze the control material on atleast 20
different days and calculate mean and
standard deviation.
Construct the control chart. Label y-axis as
cusum. Draw a horizontal line at midpoint of
y-axis to represent cusum of 0. set the range
of values above and below to be about 10
times SD.
Label x-axis in terms of day, run number or
control observation number.
Introduce the control specimens
36. Calculate the difference between the value
and the expected mean. Obtain the cusum by
adding the difference to the cumulative sum
of the previous differences.
Plot the cusum on the control chart and
inspect the plot.
A steep slope means a systemic error is
present and the run is out of control.
37. “Multirule Quality Control” developed by Dr.
James O. Westgard based on statistical
concepts
Uses a combination of decision criteria or
control rules
Allows determination of whether an
analytical run is “in-control” or “out-of-
control
38. Generally used where 2 levels of control
material are analyzed per run
1₂s rule
1₃s rule
2₂s rule
R₄s rule
4₁s rule
10x rule
39. Warning rule
One of two control results falls outside ±2SD
Alerts tech to possible problems
Not cause for rejecting a run
Must then evaluate the 1₃s rule
12S Rule = A warning to trigger careful inspection
of the control data
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Mean
Day
+1SD
+2SD
+3SD
-1SD
-2SD
-3SD
12S rule
violation
79
40. If either of the two control results falls
outside of ±3SD, rule is violated
Primarily sensitive to random error
Run must be rejected
If 1₃s not violated, check 2₂s
13S Rule = Reject the run when a single control
measurement exceeds the +3SD or -3SD control limit
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Mean
Day
+1SD
+2SD
+3SD
-1SD
-2SD
-3SD
13S rule
violation
81
41. 2 consecutive control values for the same
level fall outside of ±2SD in the same
direction
Sensitive to systematic error
Patient results cannot be reported,requires
corrective action
22S Rule = Reject the run when 2 consecutive control
measurements exceed the same
+2SD or -2SD control limit
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Mean
Day
+1SD
+2SD
+3SD
-1SD
-2SD
-3SD
22S rule
violation
83
42. One control exceeds the mean by –2SD, and
the other control exceeds the mean by +2SD
The range between the two results will
therefore exceed 4 SD
Random error has occurred, test run must be
rejected
43. R4S Rule = Reject the run when 1 control
measurement exceed the +2SD and the other
exceeds the -2SD control limit
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Mean
Day
+1SD
+2SD
+3SD
-1SD
-2SD
-3SD
R4S rule
violation
85
44. Requires control data from previous runs
Four consecutive QC results for one level of
control are outside ±1SD
Sensitive to systematic error
45. Requires control data from previous runs
Ten consecutive QC results for one level of
control are on one side of the mean (above or
below, with no other requirement on the size
of deviation)
Sensitive to systematic error
46. 10x Rule = Reject the run when 10 consecutive control
measurements fall on one side of the mean
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Mean
Day
+1SD
+2SD
+3SD
-1SD
-2SD
-3SD
10x rule
violation
88
47. Warning rule = use other rules to inspect the
control points
• Rejection rule = “out of control”
• Stop testing
• Identify and correct problem
• Repeat testing on patient samples and controls
• Do not report patient results until problem is
solved and controls
• Solving “out-of-control” problems
Policies and procedures for remedial action
Troubleshooting
Alternatives to run rejection
49. External Quality Assessment
• All the control procedures described previously have
focused on monitoring of a single lab
• These procedures constitute internal QC, to distinguish
them from procedures used to compare the
performance of different laboratories are known as
external Quality assessment
• These two procedures are complimentary
• Internal QC- daily monitoring of precision & accuracy
• External QA- long term accuracy of analytical methods
89
50. • EQA results evaluate performance of the laboratory
against other laboratories participating in the same
program
• Different programs do this in different ways. Eg, t-test is
used to test the statistical significance of any difference
b/n an individual lab’s observed mean & the group mean
• When the diff. is significant lab. is alerted
• Results are instrument and protocol specific
• EQA results should be formally documented within the lab
and should be available on request
External Quality Assessment
90
51. Physical inspection- inspect the analytical
method, euipement, reagents and specimens.
Also includes review of records documenting
changes that occur with the instrument and
reagents.
Relationship of type and source of error-
random error and systematic error