Expected Net Benefit and Probability Explorer

Change the probability, cost and QALYs for two possible scenarios. The explorer shows why winning more often is not always the same as producing the greatest expected net benefit.

Version 1.0 · Copyright © 2026 Darrin Baines IP Limited. All rights reserved.

What the explorer calculates

Net monetary benefit equals the threshold multiplied by QALYs minus cost. Expected net benefit is the probability-weighted average across the two scenarios, while probability of cost-effectiveness records how often an alternative has the greater net benefit.

NMB = threshold × QALYs − cost   |   Expected NMB = Σ(probability × scenario NMB)

Enter the decision inputs

Both scenario probabilities must total 100%. Costs and QALYs are illustrative inputs for each alternative, and the same threshold is applied throughout.

Scenario 1
Scenario 2

What these defaults show

Alternative A wins narrowly in the more likely scenario. Alternative B wins by much more in the other scenario, allowing expected value and probability to produce different rankings.

Compare expected value with probability

The expected-net-benefit decision rule selects the alternative with the greatest expected NMB. Probability of cost-effectiveness is still useful, but it describes uncertainty rather than replacing the expected-value decision.

Expected NMB — A
Expected NMB — B
Probability A is best
Probability B is best
Enter valid inputs and calculate the results.
Interpretation: The probability and expected-value rankings will be compared here.
ScenarioProbabilityNMB ANMB BScenario winner

Important limits

This is an educational two-scenario example, not a reimbursement model. A real evaluation should use the complete probability distribution, relevant alternatives, validated evidence, appropriate uncertainty analysis and the applicable institutional decision process.