13 Research methods, statistics, critical review and evidence-based practice13.6 Economic analysis
13.6.9 Sensitivity analysis in economic evaluation
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Written by Resident Doctor Committee · Published
What sensitivity analysis does
Sensitivity analysis tests how the result of an economic model, such as the incremental cost-effectiveness ratio (ICER), changes when the model's inputs or assumptions vary.
A utility-elicitation method such as the standard gamble produces an input to the model. It is not a sensitivity analysis.
Types of analysis
Type | What it does |
|---|---|
One-way | Varies one input while holding the others at base-case values; a tornado diagram ranks inputs by their effect |
Multi-way | Varies several inputs together |
Scenario | Tests coherent alternatives, such as lower effectiveness with earlier waning |
Threshold | Finds the input value (switching value) at which the preferred decision changes |
Probabilistic | Assigns distributions to inputs, draws values repeatedly and calculates costs and effects for each draw |
Cost-effectiveness acceptability curve
A cost-effectiveness acceptability curve (CEAC) comes from probabilistic analysis and shows the uncertainty around the ICER across a range of willingness-to-pay thresholds.
The horizontal axis is the willingness to pay per unit of health gain, or ceiling ratio.
The vertical axis is the probability that the intervention is cost-effective, from 0 to 1, and it rises as the threshold increases.
Each point is the proportion of draws in which the option is cost-effective at that threshold.
Reading a CEAC
Find the stated willingness-to-pay ceiling on the horizontal axis.
Read the height of the curve on the vertical axis: 0.75 means a 75% probability of being cost-effective.
Compare curves at that same ceiling.
What a CEAC does not show
It does not give the ICER, its confidence limits or the cost-effectiveness plane.
Its probability is not clinical effectiveness, a proportion of patients or the chance that the treatment works. It depends on the model and its input distributions.