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Shrikant R. Bharadwaj

EVALUATING A
DIAGNOSTIC
TEST – PART 1

BSopt., PhD
What is a diagnostic test?
•

A test or an instrument that provides some evidence for the presence or
an absence of a pathology

•

Aids evidence-based management of pathologies in medical practice

•

Retinoscopy is a diagnostic test – it provides evidence for the presence or
absence of refractive error

•

Goldmann Applanation tonometer is also a diagnostic test – it provides a
quantitative estimate of the eye’s IOP
Attributes of a diagnostic test
•

Accuracy

•

Precision
- Inter-subject and intra-subject variability

•

Sensitivity

•

Specificity

•

Positive and Negative Predictive values

•

Receiver Operating Characteristics (ROC) curves

•

Likelihood ratios
Accuracy & Precision
•

Accuracy: How close is the value measured by a test to the goldstandard value

•

Precision: How reproducible is the value when multiple measurements
are taken using this test

•

Accuracy and Precision need not be related to each other at all
The dreadful Gaussian distribution!!
•

Measures of accuracy and precision can be easily explained using the
Gaussian (aka Normal) distribution

•

x-axis of Gaussian distribution: All the measurements that you have taken
grouped into different bins (e.g. IOP)

•

y-axis of Gaussian distribution: Proportion of times a particular x-axis
value is featured in the population
The dreadful Gaussian distribution!!

•
•

Thinner and taller the Gaussian distribution: High precision
Fatter and flatter the Gaussian distribution: Low precision

•

Intra-subject (or intra-observer) variability: Precision determined by taking
multiple measurements within the same subject or observer

•

Inter-subject (or inter-observer) variability: Precision determined by taking
multiple measurements across different subjects or observers
Precision & Accuracy – A Brainy Application
Humans integrate visual and haptic information in a statistically optimal fashion
(Ernst & Banks, Nature, 2002)
Neural weighting of sensory information also depends on the accuracy and
precision of the cue
The four outcomes of a diagnostic test
Here, you are evaluating the diagnostic test against a gold-standard
1.

The test can turn out to be positive
•
True positive (TP)
•
False positive (FP) or False Alarm

2.

The test can turn out to be negative
•
True negative (TN)
•
False negative (FN)
Disease Present

Disease
Absent

Test Positive

TP

FP

Test
Negative

FN

TN
Example 1: World War II
•

A radio-engineer's job is to interpret signals coming over a transmitter

•
•

The signal could be from the enemy about an impending attack
The signal could just be unwanted noise from the transmitter

True Signal

Just Noise

Interpretation as
Signal

Great. Prepare for
counter-attack!

Nothing much to worry.
Just resources wasted

Interpretation as
Noise

You are totally
screwed dude!

Great. May peace reign
this world 
Example 2: A magic-wand for Glaucoma
•

You have invented a magic-wand that is intended to put a clinician out of
business

•

You want to test the performance of this device against a gold-standard
test

Patients with
Glaucoma

Patients without
Glaucoma

Magic-wand
response positive

Great. The clinician is
in trouble!

Well… your clinic is
swamped with patients

Magic-wand
response negative

Don’t let glaucoma
darken your lives

Great. The clinician is in
trouble again!
Sensitivity & Specificity
Disease Present

Disease Absent

Test Positive

TP

FP

Test Negative

FN

TN

•

Sensitivity: How good is the test at identifying people with the disease in
a population
i.e. Sensitivity = TP / (TP + FN)

•

Specificity: How good is the test at eliminating people without the
disease in a population
i.e. Specificity = TN / (FP + TN)

•

Ideally, both parameters should be 100%
Sensitivity & Specificity Example
Disease Present

Disease Absent

Test Positive

TP = 40

FP = 20

Test Negative

FN = 10

TN = 30

•

Sensitivity: How good is the test at identifying people with the disease in
a population
i.e. Sensitivity = 40 / (40 + 10) = 0.8 or 80%

•

Specificity: How good is the test at eliminating people without the
disease in a population
i.e. Specificity = 30 / (20 + 30) = 0.6 or 60%

•

This test has good sensitivity but poor specificity
Diabetic Retinopathy Example
•

Role of frequency doubling technology perimetry in screening of
diabetic retinopathy (Parikh et al., IJO 2006).

•

Sensitivity and specificity calculated for seven different FDT criteria
for detecting diabetic retinopathy

•

Criterion 1: One abnormal point anywhere in the field, depressed to
any level.

•

Criterion 2: Two abnormal nonadjacent points anywhere in the field,
depressed to any level.

•

Gold standard was the slit-lamp findings by an Ophthalmologist
Diabetic Retinopathy Example

Sensitivity = TP / (TP + FN)
Specificity = TN / (FP + TN)
Parikh et al., 2006
Diabetic Retinopathy Example

Criterion 3: Very few false negatives and false positives
Criterion 6: Very large false negatives but only few false positives
Positive & Negative Predictive Values
Disease Present
Test Positive

TP

FP

Test Negative

•

Disease Absent

FN

TN

Positive predictive value (PPV): If a person tests positive, what is the
probability that he/she has the condition
i.e. PPV = TP / (TP + FP)

•

Negative predictive value (NPV): If a person tests negative, what is the
probability that he/she does not have the condition
i.e. NPV = TN / (FN + TN)
PPV & NPV Example
Disease Present
Test Positive

TP = 40

FP = 20

Test Negative

•

Disease Absent

FN = 10

TN = 30

Positive predictive value (PPV): If a person tests positive, what is the
probability that he/she has the condition
i.e. PPV = 40 / (40 + 20) = 0.66 or 66%

•

Negative predictive value (NPV): If a person tests negative, what is the
probability that he/she does not have the condition
i.e. NPV = 30 / (10 + 30) = 0.75 or 75%
…


















…






THANK YOU

Please continue to Part 2 …

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