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Probability Calculator After Test Results

Post-Test Probability Formula:

\[ P_{post} = \frac{P_{pre} \times Se}{P_{pre} \times Se + (1 - P_{pre}) \times (1 - Sp)} \]

(0-1)
(0-1)
(0-1)

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1. What is a Post-Test Probability Calculator?

Definition: This calculator estimates the probability of a condition being present after considering test results, using pre-test probability, test sensitivity, and specificity.

Purpose: It helps medical professionals and researchers understand how test results affect the likelihood of a condition.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ P_{post} = \frac{P_{pre} \times Se}{P_{pre} \times Se + (1 - P_{pre}) \times (1 - Sp)} \]

Where:

Explanation: The formula combines pre-test probability with test characteristics to provide an updated probability estimate.

3. Importance of Post-Test Probability

Details: Understanding post-test probability helps in clinical decision-making, determining whether further testing is needed, or whether treatment should be initiated.

4. Using the Calculator

Tips: Enter values between 0 and 1 for all parameters. Pre-test probability is often based on prevalence or clinical judgment.

5. Frequently Asked Questions (FAQ)

Q1: What's the difference between sensitivity and specificity?
A: Sensitivity is the true positive rate, while specificity is the true negative rate.

Q2: How do I determine pre-test probability?
A: It can be based on disease prevalence in the population or clinical prediction rules.

Q3: What does a post-test probability of 0.8 mean?
A: There's an 80% chance the condition is present after considering the test result.

Q4: Can I use this for negative test results?
A: Yes, but the formula changes slightly (using (1-Se) instead of Se and Sp instead of (1-Sp)).

Q5: What's considered a "good" post-test probability?
A: This depends on context - often >90% for definitive diagnosis or <10% for ruling out.

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