Lab Statistics and Quality Control Flashcards
Sensitivity *
Probability of classifying a diseased patient as diseased.
True pos / (True pos + False negs) * 100
Specificity *
Probability of classifying a Neg patient as Neg
True Negs / (True Negs + False Pos’s) *100
Positive Predictive Value *
True Pos / (True Pos + False Pos) * 100
Negative Predictive value *
True Neg / (True Neg + False Neg) * 100
False Positive Rate *
False Pos / Total Neg Patients * 100
Probability of incorrectly classifying a non-diseased person as diseased
False Negative Rate *
False Neg / Total Pos Patients * 100
Probability of incorrectly classifying a diseased person as not diseased
Accuracy *
Closeness of measured values to the true value.
Ability to get close to the bullseye.
Precision *
Closeness of repeated measurements to each other.
Ability to hit the same spot on the target.
68.26% *
Percentage of values that will fall within one SD
95.46% *
Percentage of values that will fall within 2SD
99.73% *
Percentage of values that will fall within 3SD
Mean *
Sum of values / # of values
Median *
The value in the middle of a list
Mode *
The most commonly occurring value in the set
Unimodal Symmetrical *
Normal distribution, mean mode and median stack on top of each other
Unimodal Skewed *
when the most frequent occurrences are higher or lower than the median (middle data) and mean (average) of the data set.
Bimodal *
When there are two frequent data points, as in test results for men and women.
Standard Deviation Definition *
Numerical value describing how widely points vary from the Mean.
SD formula *
Square root of the Variance (sum of (X - Mean) squared) / (n-1)
What is the Z-Score
Tells how many SD’s a control is from the mean. = (Control result - Mean) / SD
Variance *
= (sum of (X - Mean) squared) / (n-1)
Coefficient of Variation Definition *
Ratio of the Standard Deviation to the Mean
CV formula *
(SD/Mean) *100
Confidence Interval
A range of values calculated from the Mean and SD
CI Formula
Mean +/- 2SD
CI Formula
Mean +/- 2SD
t-test
How significant the differences between two groups are. How likely the differences could have happened by chance.
What are 3 types of t-test?
- Independent sample t-test (compares the mean for 2 groups)
- Paired sample t-test (compares a group of samples collected at different times)
- One sample t-test (compares the mean of a group against a known Mean)
Low p-values indicate
Your data did not happen by chance. p-value of .01 means there is a 1% probability that your results happened by chance.
What are the four types of Error? *
- Random Error (due to chance)
- Systematic error (influences values in one direction)
- Active Error (occurs between a specific tech and the samples)
- Latent Error (related to the organization of the laboratory)
Reference Range
Range of Normal values for a test, usually +/- 2SD or 95% confidence
Chain of Custody
Chronological documentation or paper trail of a specimen throughout collection and testing. Required for any specimen used as legal evidence in court.
Levey-Jennings Plots *
Plot of control results on Y-axis versus time on the X-axis
Trend *
Progressive GRADUAL drift of values from a prior mean (gradual deterioration of a light source, control materials, chamber temp, or inst. calibration)
Shift *
ABRUPT changes in the control mean (sudden change in light source, incubation temp, reagent lot, control integrity)
Dispersion *
Lack of precision or RANDOM errors caused by inconsistent technique or stability issues (fluctuations in voltage, different techs, clots or bubbles)
Cusum Plots *
Cumulative Sum Plot, used for SYSTEMATIC errors. The known value is subtracted from the measured value for each day of measurement. Difference is summed together over time. (When control data is scattered around the mean, the Cusum will wander above and below the mean yielding a relatively horizontal line)
Westgard Rules *
Used for RANDOM and SYSTEMATIC errors. A set of 5 rules on whether to accept or reject a run. Based on how many times the control falls outside of the 1, 2, or 3SD’s of the mean.
If a control was 1 2S, would you reject the run? *
No, run is in control
If a control was 1 3S, would you reject the run? *
Yes, run is out of control
If a control was 2 2S, would you reject the run? *
Yes, run is out of control
If a control was R 4S, would you reject the run *
Yes, run is out of control. One value +2SD and one value -2SD
If a control was 4 1S, would you reject the run *
Yes, run is out of control. Four consecutive values exceed 1SD
If a control was 10 X, would you reject the run *
Yes, run is out of control. Ten values in a row above or below the mean
Six Sigma *
A quality improvement process to identify and remove causes of defects and reduce errors to 3.4 defects per million tests or 6SD.
What is the DMAIC method for Six Sigma? *
Define, Measure, Analyze, Improve, Control