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Shrikant R. Bharadwaj

EVALUATING A
DIAGNOSTIC
TEST – PART 2

BSopt., PhD
Attributes of a diagnostic test
Last class…
•Accuracy & Precision
•Sensitivity & Specificity
•Positive and Negative Predictive values
This class…
•Effect of criterion on sensitivity & specificity
•Receiver Operating Characteristics (ROC) curves
•Likelihood ratios
•Pre-test and post-test probabilities
Sensitivity & Specificity - revisited
Disease Present

Disease Absent

Test Positive

True Positive (TP)

False Positive (FP)

Test Negative

False Negative (FN)

True Negative (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)
Diabetic Retinopathy Example

Criterion 3: Very few false negatives and false positives
Criterion 6: Very large false negatives but only few false positives
Effect of Criterion
The Gaussian distributions are defined by the Gold-standard test
The criterion is set by the diagnostic test
Disease
absent

Disease
present
Effect of Conservative Criterion
Mitt Romney’s gang!
Disease absent

Disease
present
Effect of Liberal Criterion
Barack Obama’s gang!
Disease absent

Disease present
Criterion and the 2 x 2 Contingency Table
Disease
absent

Disease
present
TP

FN

True Positive = Right side of criterion in “diseased” distribution
False Negative = Left side of criterion in “diseased” distribution
Criterion on the 2 x 2 Contingency Table
Disease
absent

Disease
present
TN

FP

True Negative = Left side of criterion in “non-diseased” distribution
False Positive = Right side of criterion in “non-diseased” distribution
Criterion on the 2 x 2 Contingency Table
Disease
absent

Disease
present
TN

TP

Sensitivity
TP / (TP + FN)
Specificity
TN / (TN + FP)

FN FP

The values in the 2 x 2 contingency table will change depending on
the criteria used
Conservative Criterion
Disease
absent

Disease
present

Sensitivity
TP / (TP + FN)
Specificity
TN / (TN + FP)

TN

TP

FN

FP

TP and FP decrease while TN and FN increase
Sensitivity decreases while Specificity increases
Liberal Criterion
Disease
absent

Disease
present
TP

TN

FN

FP

TP and FP increase while TN and FN decrease
Sensitivity increases while Specificity decreases

Sensitivity
TP / (TP + FN)
Specificity
TN / (TN + FP)
Receiver Operating Characteristics (ROC) Curve
*

1

Curve summarizing the
impact of criteria on
sensitivity and
specificity

.9

*

.8
.7

This curve has its origin
in World War II

Sensitivity

.6

*

.5

*

*

Y-axis: Sensitivity
X-axis: 1 – Specificity

.4
.3

Steeper the ROC curve
better is the
performance of a
diagnostic test

.2
.1

*

0

0

.1

.2

.3

.4
.5
.6
1 - Specificity

.7

.8

.9

1
Family of ROC Curves
Good ROC curve is
obtained with the
sensitivity is high for a
whole range of
specificities
Good
ROC
curve
Not so
good
ROC
curve

The FN are small for a
whole range of FP
The test does not miss a
single person with the
disease, even if it
includes number of false
positives
Area under the ROC curve
1
.9
.8
.7

Sensitivity

.6
.5
.4
.3
.2
.1
0
0

.1

.2

.3

.4
.5
.6
1 - Specificity

.7

.8

.9

1
Concept II: Likelihood Ratio (LR)
•

Ratio of two likelihoods
1. Likelihood of result being expected in a diseased condition
2. Likelihood of result being expected in a non-diseased
condition

•

Likelihood is synonymous to “probability” or “chance”

•

Likelihood ratio for a given criterion is therefore equal to…
Likelihood of an individual with disease have a positive test
Likelihood of an individual without disease having a positive test

•

LR = Sensitivity / (1 – Specificity)

•

Larger the LR, better is the test result; LR = 1 indicates no
diagnostic value for the test
Likelihood Ratio (LR) Example
•

LR = Sensitivity / (1 – Specificity)

•

Three different diagnostic parameters for the diagnosis of
glaucoma

1. IOP cut-off of 21mmHg (Sensitivity: 50%; Specificity: 92%)
LR for IOP: 0.5 / (1 – 0.92) = 0.5 / 0.08 = 6.25
2. Optic disc changes (Sensitivity: 80%; Specificity: 95%)
LR for Optic disc: 0.8 / (1 – 0.95) = 0.8 / 0.05 = 16
3. GDx Nerve Fiber score >50 (Sensitivity: 53%; Specificity: 99%)
LR for GDx: 0.53 / (1 – 0.99) = 0.53 / 0.01 = 55
•

GDx has the maximum value as a diagnostic test in detecting
patients with glaucoma.
LR & ROC curve

Steeper the ROC curve better is
the LR & therefore better is the
diagnostic test
LR = Sensitivity / (1 –
Specificity)
LR = 0.8 / 0.8 = 1
The test that generated this
ROC curve and LR carry no
diagnostic value
LR = 0.8 / 0.5 = 1.6
LR = 0.8 / 0.15 = 5.3
LR = 0.8 / 0.05 = 16
Concept III: Pre-test and Post-test probabilities
•

Pre-test probability: The probability of the disease being present in
a given individual before the given diagnostic test is applied

•

Pre-test probability can be computed from…

General prevalence of the disease in the population

Probability estimated from another diagnostic test

Guesstimate!

•

Post-test probability: The probability of the disease being present
in a given individual after the given diagnostic test is applied

•

Post-test probability can be computed using…
• Likelihood ratios
• Predictive value
• Relative risk
Patient Example
•
•

45-yr old patient
IOP: 24mmHg; Gonioscopy: Open angles;
HVF: Normal

•

Pre-test probability: 5%

•

LR of IOP >21mmHg: 6.25
- Post-test probability = 30%

•

LR of Optic disc: 16
- Post-test probability = 48%

•

LR of GDX: 55
- Post-test probability = 78%
Example of Sequential Use of LR
•
•

45-yr old patient
IOP: 24mmHg; Gonioscopy: Open angles;
HVF: Normal

Step 1: Pre-test probability: 5%
LR of IOP >21mmHg: 6.25
Post-test probability of glaucoma = 30%

2
1

Step 2: Pre-test probability: 30%
LR of Optic disc: 16
Post-test probability of glaucoma = 87%
Step 3: Pre-test probability: 87%
LR of GDX: 55
Post-test probability of glaucoma = ~100%

3
Summary
Diagnostic parameters
Diagnostic parameters

Accuracy / /Precision
Accuracy Precision

Sensitivity / /Specificity
Sensitivity Specificity

ROC curves
ROC curves

Ability to detect / /eliminate disease
Ability to detect eliminate disease

Positive / /Negative predictive values
Positive Negative predictive values

Likelihood ratios
Likelihood ratios

Pre- & Post-test probabilities
Pre- & Post-test probabilities

ROC curves & LR are
different avatars of
the same logic

Confidence booster
for disease
diagnosis
THANK YOU

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Evaluating a diagnostic test presentation www.eyenirvaan.com - part 2

  • 1. Shrikant R. Bharadwaj EVALUATING A DIAGNOSTIC TEST – PART 2 BSopt., PhD
  • 2. Attributes of a diagnostic test Last class… •Accuracy & Precision •Sensitivity & Specificity •Positive and Negative Predictive values This class… •Effect of criterion on sensitivity & specificity •Receiver Operating Characteristics (ROC) curves •Likelihood ratios •Pre-test and post-test probabilities
  • 3. Sensitivity & Specificity - revisited Disease Present Disease Absent Test Positive True Positive (TP) False Positive (FP) Test Negative False Negative (FN) True Negative (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)
  • 4. Diabetic Retinopathy Example Criterion 3: Very few false negatives and false positives Criterion 6: Very large false negatives but only few false positives
  • 5. Effect of Criterion The Gaussian distributions are defined by the Gold-standard test The criterion is set by the diagnostic test Disease absent Disease present
  • 6. Effect of Conservative Criterion Mitt Romney’s gang! Disease absent Disease present
  • 7. Effect of Liberal Criterion Barack Obama’s gang! Disease absent Disease present
  • 8. Criterion and the 2 x 2 Contingency Table Disease absent Disease present TP FN True Positive = Right side of criterion in “diseased” distribution False Negative = Left side of criterion in “diseased” distribution
  • 9. Criterion on the 2 x 2 Contingency Table Disease absent Disease present TN FP True Negative = Left side of criterion in “non-diseased” distribution False Positive = Right side of criterion in “non-diseased” distribution
  • 10. Criterion on the 2 x 2 Contingency Table Disease absent Disease present TN TP Sensitivity TP / (TP + FN) Specificity TN / (TN + FP) FN FP The values in the 2 x 2 contingency table will change depending on the criteria used
  • 11. Conservative Criterion Disease absent Disease present Sensitivity TP / (TP + FN) Specificity TN / (TN + FP) TN TP FN FP TP and FP decrease while TN and FN increase Sensitivity decreases while Specificity increases
  • 12. Liberal Criterion Disease absent Disease present TP TN FN FP TP and FP increase while TN and FN decrease Sensitivity increases while Specificity decreases Sensitivity TP / (TP + FN) Specificity TN / (TN + FP)
  • 13. Receiver Operating Characteristics (ROC) Curve * 1 Curve summarizing the impact of criteria on sensitivity and specificity .9 * .8 .7 This curve has its origin in World War II Sensitivity .6 * .5 * * Y-axis: Sensitivity X-axis: 1 – Specificity .4 .3 Steeper the ROC curve better is the performance of a diagnostic test .2 .1 * 0 0 .1 .2 .3 .4 .5 .6 1 - Specificity .7 .8 .9 1
  • 14. Family of ROC Curves Good ROC curve is obtained with the sensitivity is high for a whole range of specificities Good ROC curve Not so good ROC curve The FN are small for a whole range of FP The test does not miss a single person with the disease, even if it includes number of false positives
  • 15. Area under the ROC curve 1 .9 .8 .7 Sensitivity .6 .5 .4 .3 .2 .1 0 0 .1 .2 .3 .4 .5 .6 1 - Specificity .7 .8 .9 1
  • 16. Concept II: Likelihood Ratio (LR) • Ratio of two likelihoods 1. Likelihood of result being expected in a diseased condition 2. Likelihood of result being expected in a non-diseased condition • Likelihood is synonymous to “probability” or “chance” • Likelihood ratio for a given criterion is therefore equal to… Likelihood of an individual with disease have a positive test Likelihood of an individual without disease having a positive test • LR = Sensitivity / (1 – Specificity) • Larger the LR, better is the test result; LR = 1 indicates no diagnostic value for the test
  • 17. Likelihood Ratio (LR) Example • LR = Sensitivity / (1 – Specificity) • Three different diagnostic parameters for the diagnosis of glaucoma 1. IOP cut-off of 21mmHg (Sensitivity: 50%; Specificity: 92%) LR for IOP: 0.5 / (1 – 0.92) = 0.5 / 0.08 = 6.25 2. Optic disc changes (Sensitivity: 80%; Specificity: 95%) LR for Optic disc: 0.8 / (1 – 0.95) = 0.8 / 0.05 = 16 3. GDx Nerve Fiber score >50 (Sensitivity: 53%; Specificity: 99%) LR for GDx: 0.53 / (1 – 0.99) = 0.53 / 0.01 = 55 • GDx has the maximum value as a diagnostic test in detecting patients with glaucoma.
  • 18. LR & ROC curve Steeper the ROC curve better is the LR & therefore better is the diagnostic test LR = Sensitivity / (1 – Specificity) LR = 0.8 / 0.8 = 1 The test that generated this ROC curve and LR carry no diagnostic value LR = 0.8 / 0.5 = 1.6 LR = 0.8 / 0.15 = 5.3 LR = 0.8 / 0.05 = 16
  • 19. Concept III: Pre-test and Post-test probabilities • Pre-test probability: The probability of the disease being present in a given individual before the given diagnostic test is applied • Pre-test probability can be computed from…  General prevalence of the disease in the population  Probability estimated from another diagnostic test  Guesstimate! • Post-test probability: The probability of the disease being present in a given individual after the given diagnostic test is applied • Post-test probability can be computed using… • Likelihood ratios • Predictive value • Relative risk
  • 20. Patient Example • • 45-yr old patient IOP: 24mmHg; Gonioscopy: Open angles; HVF: Normal • Pre-test probability: 5% • LR of IOP >21mmHg: 6.25 - Post-test probability = 30% • LR of Optic disc: 16 - Post-test probability = 48% • LR of GDX: 55 - Post-test probability = 78%
  • 21. Example of Sequential Use of LR • • 45-yr old patient IOP: 24mmHg; Gonioscopy: Open angles; HVF: Normal Step 1: Pre-test probability: 5% LR of IOP >21mmHg: 6.25 Post-test probability of glaucoma = 30% 2 1 Step 2: Pre-test probability: 30% LR of Optic disc: 16 Post-test probability of glaucoma = 87% Step 3: Pre-test probability: 87% LR of GDX: 55 Post-test probability of glaucoma = ~100% 3
  • 22. Summary Diagnostic parameters Diagnostic parameters Accuracy / /Precision Accuracy Precision Sensitivity / /Specificity Sensitivity Specificity ROC curves ROC curves Ability to detect / /eliminate disease Ability to detect eliminate disease Positive / /Negative predictive values Positive Negative predictive values Likelihood ratios Likelihood ratios Pre- & Post-test probabilities Pre- & Post-test probabilities ROC curves & LR are different avatars of the same logic Confidence booster for disease diagnosis