OBJ - Probability & Diagnostic Tests Flashcards
Sensitivity
Define and interpret & calculate
SNOUT
– POSITIVE in those WITH disease
Sensitivity = a/(a+c) Sensitivity = TP / (TP + FN) Sensitive test if FN worse than FP
Sensitivity + False Negative = 100%
Using a sensitive test
• TP / (TP + FN) close to 100%
• Few false negatives = Most negative results are TRUE
• Patients with negative results likely do not
have disease
• Sensitive test with Negative result rules OUT disease (SNOUT)
Specificity
Define and interpret & calculate
SPIN
– NEGATIVE in those WITHOUT disease
Specificity = d/(b+d) Specificity = TN / (TN + FP) Specific test if FP worse than FN
Specficity + False Positive = 100%
Using a specific test
• TN / (TN + FP) close to 100%
• Few false positives = Most positive results are TRUE
• Patients with positive results likely have disease
• SPecific test with Positive result rules IN disease (SPIN)
Positive predictive value
Define and interpret & calculate
What your patient wants to know: • “My test was positive—am I really sick?” – Positive predictive value TP / (TP + FP) a / (a+b) across row
HIGH PPV:
When disease is prevalent, most positives are true positives (few false positives)
LOW PPV:
When disease is rare, fewer positives are true positives (more false positives)
• As prevalence increases
– Positive predictive value increases
– Negative predictive value decreases
Prevalence is POSITIVELY associated with PPV
Negative predictive value
Define and interpret & calculate
• “My test was negative—am I in the clear?”
– Negative predictive value
TN / (FN + TN)
d / (c+d) across row
Prevalence is NEGATIVELY associated with NPV
Reference Ranges
DEF: A range of values intended to include 95% of persons assumed to be disease free
- Alternate terms: Normal range/Reference range
SOURCES OF REFERENCE RANGES
Subject based
– Requires historical data on individual
– Difficult to obtain
Population based
– Data from many individuals
– Traditional approach
DETERMINING REFERENCE RANGE
1. Normal distribution method: Mean ± 2 x standard deviation
Assumes normal distribution (often not true in practice)
- Transformation method: Transform values (e.g. take logs) to make data more like a normal distribution, then use normal distribution method
- Percentile method: works all the time
Assumes no distributional form
Sample size should be large enough so estimates of range will be reliable
Disease risk not confined to “abnormal” values
PROBLEMS OF INTERPRETATION
- “Abnormal” tests are often “normal” on retesting “Regression Towards the Mean” -> Retesting persons with “high” lab values
- Routine test batteries flag many “abnormal” values (someone will always have something off if you test them enough)