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Probability cost-effective given data<br />

1.0<br />

0.9<br />

0.8<br />

0.7<br />

0.6<br />

0.5<br />

0.4<br />

0.3<br />

0.2<br />

0.1<br />

D + P (3 weekly)<br />

comparat<strong>or</strong>s, <strong>the</strong> final ICER calculations are based<br />

on <strong>the</strong> same non-dominated interventions as in<br />

Analysis 1. Consequently, <strong>the</strong> ICER <strong>of</strong> D + P<br />

(3-weekly) compared <strong>with</strong> M + P is identical to<br />

that presented previously, namely £32,706 per<br />

additional QALY. As a result, <strong>the</strong> same conclusions<br />

can be drawn regarding <strong>the</strong> optimal intervention<br />

based on cost-effectiveness considerations.<br />

Although <strong>the</strong> ICER calculations are <strong>the</strong> same in<br />

both Analyses 1 and 2, <strong>the</strong> addition <strong>of</strong> m<strong>or</strong>e<br />

comparat<strong>or</strong>s results in increased decision<br />

uncertainty. Figure 8 presents <strong>the</strong> CEACs f<strong>or</strong><br />

© Queen’s Printer and Controller <strong>of</strong> HMSO 2007. All rights reserved.<br />

Health Technology Assessment 2007; Vol. 11: No. 2<br />

0<br />

0 5000 10,000 15,000 20,000 25,000 30,000 35,000 40,000 45,000 50,000<br />

Maximum acceptable ratio () (£)<br />

FIGURE 7 Cost-effectiveness acceptability frontier f<strong>or</strong> <strong>the</strong> decision between D + P (3-weekly), M + P and P<br />

TABLE 39 Analysis 2 – estimates <strong>of</strong> mean lifetime costs and QALYs f<strong>or</strong> <strong>the</strong> full range <strong>of</strong> potential comparat<strong>or</strong>s, toge<strong>the</strong>r <strong>with</strong><br />

incremental analysis<br />

P<br />

Intervention Cost (£) LYG QALY ICER (£) Probability cost-effective (%)<br />

£20,000 £30,000 £40,000<br />

M + P + C 11,008 1.47 0.79299 Dominated 25 17 12<br />

P 11,227 1.50 0.81001 Dominated 28 22 16<br />

M + P 10,834 1.51 0.81364 – 18 12 7<br />

D + P (weekly) 26,268 1.57 0.84636 Dominated 0 0 0<br />

D + E + P (70) 16,260 1.60 0.86334 Dominated 8 12 16<br />

D + E + P (35) 18,460 1.68 0.90168 Dominated 1 2 4<br />

D + E 15,036 1.75 0.94209 Extended dominated 13 21 25<br />

D + P (3-weekly) 15,883 1.80 0.96801 32,706 7 14 20<br />

Analysis 2. The CEACs demonstrate that although<br />

<strong>the</strong> probability that D + P (3-weekly) is costeffective<br />

increases as <strong>the</strong> maximum willingness to<br />

pay increases, <strong>the</strong> absolute probabilities are now<br />

reduced compared <strong>with</strong> Analysis 1. If society is<br />

prepared to pay £20,000 f<strong>or</strong> an additional QALY,<br />

<strong>the</strong> probability that D + P (3-weekly) is costeffective<br />

is now only around 7% (compared <strong>with</strong><br />

22% in Analysis 1), increasing to 20% (compared<br />

<strong>with</strong> 53%) if <strong>the</strong> maximum willingness to pay is<br />

£40,000. The increased decision uncertainty<br />

surrounding <strong>the</strong> optimal intervention, across <strong>the</strong><br />

range <strong>of</strong> threshold values f<strong>or</strong> <strong>the</strong> cost per<br />

65

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