Decision analytic models are methods of estimating and calculating outcomes by identifying the clinical question, disaggregating the problem into discrete units to include all reasonable choices and consequences, and assigning probabilities and value to the various events and outcomes. The decision model was designed and analyzed using TreeAge Pro software with the Healthcare suite (available http://www.treeage.com). Surveillance versus surgery of small benign non-functional adrenal incidentaloma constituted the arms of the decision tree (Figure 1).
Model assumptions
According meta-analysis from Loh HH7, we assume 1.5% of cases end up surgery for developing Cushing’s syndrome or pheochromocytoma at the third year of follow-up, and the same percentage of cases accept surgeries at the fourth year. The rest of others complete the five-year follow-up without surgery.
Costs, charges, and time values
The surgeon’s fee and anesthesiologist’s fee, as well as the charges of pre-operation stay, post-operation stay and follow-up, were all derived from Zhuhai Peoples’ hospital of Guangdong province in China in 2018. (Table 1)
The costs for each treatment arm were calculated as the average costs for all patients in each arm and were cumulative from the beginning until the end of follow-up or surgery. The annual inflation rate is not constant, we incorporate the approximate average number, 5%, into the cost.
Sensitivity analysis
To address the effect of the individual variables on our model and test the validity of our model assumptions, we performed 1-way sensitivity analysis on all model parameters. This was performed by individually varying each variable for a range of values, keeping all other variables constant. If the resulting costs were unchanged, the analysis was considered “insensitive” to the tested variable. Otherwise, we calculated the threshold(ie, “crossover point”) at which a given value for the variable in question would change which treatment arm featured the lowest overall costs.
The variables that featured threshold values on 1-way analysis were also used for 2-way sensitivity analysis, in which 2 variables were varied simultaneously, and the thresholds were measured.