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Docetaxel with prednisone or prednisolone for the treatment of ...

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70<br />

Economic model<br />

TABLE 46 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, including adjustment<br />

f<strong>or</strong> adverse events<br />

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

utility estimate applied in <strong>the</strong> main analysis<br />

(0.538).<br />

Tables 48 and 49 rep<strong>or</strong>t <strong>the</strong> results f<strong>or</strong> Analyses 1<br />

and 2 using <strong>the</strong> combined utility values derived<br />

from an alternative classification system based on<br />

FACT-P. The application <strong>of</strong> a higher utility<br />

estimate resulted in a m<strong>or</strong>e favourable ICER f<strong>or</strong><br />

docetaxel. The ICER <strong>of</strong> D + P (3-weekly) in<br />

Analysis 1 was £28,019 per QALY, compared <strong>with</strong><br />

M + P. In Analysis 2, D + E was no longer ruled<br />

out by extended dominance. Hence <strong>the</strong> ICER <strong>of</strong><br />

D + P (3-weekly) in Analysis 2 was calculated in<br />

comparison <strong>with</strong> D + E. The ICER f<strong>or</strong> this<br />

comparison was £29,436 per QALY.<br />

Value <strong>of</strong> inf<strong>or</strong>mation<br />

A non-parametric approach was used to determine<br />

<strong>the</strong> costs <strong>of</strong> uncertainty associated <strong>with</strong> <strong>the</strong><br />

adoption decision. 87 The use <strong>of</strong> Monte Carlo<br />

simulation allows <strong>the</strong> err<strong>or</strong> probability associated<br />

<strong>with</strong> <strong>the</strong> adoption decision to be expressed as <strong>the</strong><br />

prop<strong>or</strong>tion <strong>of</strong> iterations which result in an<br />

adoption decision o<strong>the</strong>r than that selected on <strong>the</strong><br />

basis <strong>of</strong> expected cost-effectiveness. The benefit<br />

f<strong>or</strong>gone is simply <strong>the</strong> difference in <strong>the</strong> costs and<br />

outcomes (net benefit) between <strong>the</strong> optimal<br />

strategy f<strong>or</strong> a given iteration and those <strong>of</strong> <strong>the</strong><br />

strategy identified as optimal on <strong>the</strong> basis <strong>of</strong><br />

expected cost-effectiveness estimates. The<br />

expectation <strong>of</strong> benefits f<strong>or</strong>gone over all iterations<br />

represents <strong>the</strong> expected value <strong>of</strong> perfect<br />

inf<strong>or</strong>mation (EVPI) per individual.<br />

Clearly, since inf<strong>or</strong>mation can be <strong>of</strong> value to m<strong>or</strong>e<br />

than one individual, EVPI can also be expressed f<strong>or</strong><br />

<strong>the</strong> total population who stand to benefit over <strong>the</strong><br />

expected lifetime <strong>of</strong> <strong>the</strong> programme/technology. 88,89<br />

If <strong>the</strong> EVPI f<strong>or</strong> <strong>the</strong> population <strong>of</strong> current and<br />

future patients exceeds <strong>the</strong> expected costs <strong>of</strong><br />

additional research, <strong>the</strong>n it is potentially costeffective<br />

to conduct fur<strong>the</strong>r research. The overall<br />

value <strong>of</strong> inf<strong>or</strong>mation f<strong>or</strong> a population is<br />

determined by applying <strong>the</strong> individual EVPI<br />

estimate to <strong>the</strong> number <strong>of</strong> people that would be<br />

affected by <strong>the</strong> inf<strong>or</strong>mation over <strong>the</strong> anticipated<br />

lifetime <strong>of</strong> <strong>the</strong> technology:<br />

T<br />

It EVPI* ∑ –––––––<br />

t = 1(1 + r) t<br />

£20,000 £30,000 £40,000<br />

M + P + C 10,962 1.47 0.77734 Dominated 25 16 12<br />

P 11,242 1.51 0.80103 Dominated 29 22 17<br />

M + P 10,801 1.51 0.79917 – 19 13 8<br />

D + P (weekly) 26,263 1.57 0.83042 Dominated 0 0 0<br />

D + E + P (70) 16,302 1.61 0.85455 Dominated 7 12 16<br />

D + E + P (35) 18,437 1.67 0.90008 Dominated 1 3 4<br />

D + E 14,967 1.74 0.92071 Extended dominated 12 20 24<br />

D + P (3-weekly) 15,859 1.80 0.95107 33,298 7 14 20<br />

TABLE 47 Alternative health state utility values based on<br />

scenarios developed using FACT-P<br />

Advanced disease state Mean SE<br />

FACT-P (early) 0.725 0.0393<br />

FACT-P (moderate) 0.6159 0.0501<br />

FACT-P (late) 0.5774 0.0476<br />

Combined estimate 0.638 0.0462<br />

where I = incidence in period, t = period,<br />

T = total number <strong>of</strong> periods f<strong>or</strong> which<br />

inf<strong>or</strong>mation from research would be useful, and<br />

r = discount rate.<br />

No details regarding <strong>the</strong> prevalence and/<strong>or</strong><br />

incidence <strong>of</strong> HRPC were identified f<strong>or</strong> <strong>the</strong> UK in<br />

any <strong>of</strong> <strong>the</strong> articles considered by <strong>the</strong> clinical<br />

effectiveness and cost-effectiveness reviews. In <strong>the</strong><br />

absence <strong>of</strong> <strong>the</strong>se data, we used national m<strong>or</strong>tality<br />

statistics f<strong>or</strong> all patients <strong>with</strong> prostate cancer in<br />

England and Wales (9161) 2 and an assumption<br />

that only 30% <strong>of</strong> <strong>the</strong>se patients would require and<br />

be eligible f<strong>or</strong> docetaxel plus<br />

<strong>prednisone</strong>/<strong>prednisolone</strong>. This gives an annual<br />

population <strong>of</strong> 2748 patients f<strong>or</strong> whom this<br />

decision is relevant. In addition, <strong>the</strong> time h<strong>or</strong>izon

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