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. 2018 Oct 1;28(1):87–100. doi: 10.1002/hec.3831

Table 1.

Mean posterior parameter estimates with 95% credible intervals of the regression between brackets

Scenario α β α + β Cost per QALY gained Cost per life year gained
Base case scenario −0.065 (−0.133/0.001) −0.124 (−0.194/−0.052) −0.190 (−0.309/−0.069) 41,000 (25,900/110,400) 30,000 (18,800/80,400)
Scenario 1 (prior α based on Gallet and Doucouliagos) −0.096 (−0.150/−0.048) −0.139 (−0.205/−0.072) −0.236 (−0.331/−0.140) 33,400 (24,200/55,200) 24,300 (17,600/40,200)
Scenario 2 (prior α based on Claxton et al.) −0.100 (−0.166/−0.034) −0.141 (−0.213/−0.071) −0.241 (−0.360/−0.123) 32,700 (22,400/62,400) 23,800 (16,300/45,400)
Scenario 3 (2001–2010 data only) −0.088 (−0.181/0.005) −0.117 (−0.202/−0.031) −0.204 (−0.355/−0.054) 38,400 (22,700/141,500) 28,000 (16,500/103,000)
Scenario 4 (frequentist approach) −0.066 (−0.134/0.002) −0.125 (−0.198/−0.053) −0.191 (−0.312/−0.070) 40,800 (25,600/109,100) 29,700 (18,600/79,500)
Scenario 5 (excluding lagged effect) −0.013 (−0.070/0.047) NA NA 690,000 (108.800/−154,500) 502,500 (79,500/−112,600)

Note. Costs per QALY and life year calculated by dividing mean costs by mean effects. 95% credible intervals calculated by setting the sum of α + β at 0.025 and 0.975 quantile. QALY, quality‐adjusted life year.