A systematic review and economic model of the effectiveness and ...
A systematic review and economic model of the effectiveness and ...
A systematic review and economic model of the effectiveness and ...
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Probability cost-effective<br />
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0.9<br />
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is reasonable, <strong>the</strong>n strategies 13–18 are no longer<br />
relevant, <strong>and</strong> <strong>the</strong> optimal treatment strategy is<br />
<strong>the</strong>n number 7 (first-line IR-MPH, second-line<br />
DEX, third-line ATX). Strategy 7 does not<br />
dominate all <strong>the</strong> remaining alternatives. Strategy 9<br />
(first-line ER-MPH12, second-line DEX, third-line<br />
ATX) is more costly <strong>and</strong> more effective, with a cost<br />
per QALY gained <strong>of</strong> £5,595,829 compared with<br />
strategy 7. If society were willing to pay £30,000<br />
per additional QALY, strategy 7 would have an<br />
84% probability <strong>of</strong> being most cost-effective.<br />
Again, this probability only includes uncertainty<br />
between treatment strategies featuring three active<br />
treatments. There is less uncertainty than when<br />
DEX is considered suitable as first-line <strong>the</strong>rapy<br />
because <strong>the</strong>re are six fewer treatment strategies<br />
being compared (13 compared with 19).<br />
Medication as part <strong>of</strong> combination<br />
<strong>the</strong>rapy<br />
The trials used to estimate response rates for <strong>the</strong><br />
base case included a trial comparing IR-MPH<br />
alone with IR-MPH combined with BT. This trial<br />
was used to estimate <strong>the</strong> relative change in<br />
response rate <strong>of</strong> adding BT to medication. This<br />
relative effect was <strong>the</strong>n applied to all <strong>of</strong> <strong>the</strong> drug<br />
treatments, yielding <strong>the</strong> same relative change in<br />
response rate across all treatments. This<br />
simplification was necessary as trials were not<br />
available assessing combination <strong>the</strong>rapy with each<br />
<strong>of</strong> <strong>the</strong> relevant drug comparators. Also, had such<br />
trials been available, it is likely that <strong>the</strong><br />
© Queen’s Printer <strong>and</strong> Controller <strong>of</strong> HMSO 2006. All rights reserved.<br />
Health Technology Assessment 2006; Vol. 10: No. 23<br />
0 10,000 20,000 30,000 40,000 50,000 60,000<br />
Willingness to pay per QALY (£)<br />
FIGURE 23 CEACs for 19 strategies compared in <strong>the</strong> base case analysis<br />
Strategy 13<br />
behavioural component would differ between<br />
trials, as highlighted in <strong>the</strong> section ‘Combination<br />
<strong>the</strong>rapy’ (p. 105). Hence this sensitivity<br />
analysis represents a simplistic analysis <strong>of</strong> <strong>the</strong><br />
cost-<strong>effectiveness</strong> <strong>of</strong> drug <strong>the</strong>rapy in combination<br />
with BT.<br />
The results <strong>of</strong> this sensitivity analysis indicate that<br />
strategy 13 remains <strong>the</strong> optimal treatment<br />
strategy. However, strategy 13 does not dominate<br />
<strong>the</strong> strategies that include combination <strong>the</strong>rapy.<br />
This is because <strong>the</strong> drugs in combination with BT<br />
are marginally more effective than when given<br />
alone. By calculating <strong>the</strong> ICERs, according to <strong>the</strong><br />
rules <strong>of</strong> dominance <strong>and</strong> extended dominance, <strong>the</strong><br />
only alternative not ruled out is strategy 36<br />
(combination <strong>the</strong>rapy with first-line DEX, secondline<br />
ATX, third-line ER-MPH8). The cost per<br />
QALY gained with strategy 36 compared with<br />
strategy 13 is £1,241,570, hence combination<br />
<strong>the</strong>rapy does not appear cost-effective in this<br />
sensitivity analysis. Increasing <strong>the</strong> number <strong>of</strong><br />
strategies from 19 to 37 increases <strong>the</strong> decision<br />
uncertainty. If society were willing to pay £30,000<br />
per additional QALY, strategy 13 has a 40%<br />
probability <strong>of</strong> being <strong>the</strong> optimal strategy<br />
(compared with 60% in <strong>the</strong> base case excluding<br />
combination <strong>the</strong>rapy).<br />
If DEX is not suitable as a first-line <strong>the</strong>rapy, <strong>the</strong>n<br />
strategy 7 (first-line IR-MPH, second-line DEX,<br />
third-line ATX) is <strong>the</strong> optimal treatment strategy.<br />
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