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42<br />

Economic evaluation methods<br />

similar to the bootstrap. Briggs and Gray 255<br />

offer specific guidance <strong>for</strong> judging whether skew<br />

in the data will have important implications <strong>for</strong><br />

the sampling distribution of the mean. They<br />

suggest that the skew in the sampling distribution<br />

of the mean (S m) will be a factor: S m = S S – √n S,<br />

where S S is the skewness of the original sample<br />

and n S is the number of observations in the<br />

original sample. When this rule was applied,<br />

the skewness in the samples was found to be<br />

sufficiently low to indicate normality <strong>for</strong> the<br />

sampling distribution of the mean. 255<br />

There<strong>for</strong>e, the t-test was employed in this study.<br />

The t-test (and analysis of variance (ANOVA) <strong>for</strong><br />

multiple group comparisons) was used <strong>for</strong> length<br />

of stay, cost, CV and net benefit variables.<br />

Sensitivity analysis<br />

Uncertainty: CESA RCT data<br />

Sensitivity analysis was required to supplement the<br />

statistical analysis, in order to assess the level of<br />

uncertainty in the data collected within the CESA<br />

RCT and the subsequent internal robustness of the<br />

results. Sensitivity analysis was used to evaluate<br />

uncertainty <strong>for</strong> two cases, as described below.<br />

Incremental cost-effectiveness ratios<br />

Statistical analysis is not appropriate <strong>for</strong> testing<br />

the robustness of ICERs. It is not possible to<br />

generate 95% CIs around ICERs because the<br />

ratio of two distributions does not necessarily<br />

have a finite mean or, there<strong>for</strong>e, a finite variance.<br />

256 The 95% CIs of the principal clinical<br />

outcome (PONV) were used to recalculate<br />

ICERs in order to assess the impact of uncertainty<br />

regarding clinical outcomes on ICERs. A simple<br />

deterministic sensitivity analysis was used to<br />

explore the impact of varying the incidence of<br />

PONV. The values <strong>for</strong> PONV incidence were<br />

varied between the limits of the 95% CIs. The<br />

low rate of PONV incidence <strong>for</strong> each arm was<br />

used simultaneously in the calculation of each<br />

ICER in the sensitivity analysis.<br />

This was followed by the generation of a<br />

bootstrap estimate of the ICER sampling<br />

distribution to identify the magnitude of<br />

uncertainty around the ICERs. This method<br />

allowed uncertainty around both the costs and<br />

effects to be taken into account. Bootstrapping<br />

with replacement was employed, utilising<br />

Microsoft’s Excel ® , using 1000 iterations.<br />

The 2.5% and 97.5% percentiles of the<br />

ICER distribution were obtained.<br />

Validity of the use of the Dion approximation<br />

of volatile consumption<br />

A substudy showed that the Dion algebraic<br />

approximation consistently underestimated<br />

the amount of volatile anaesthetic used (see<br />

appendix 18). Results from this study suggested<br />

that the actual amounts of isoflurane and sevoflurane<br />

were 6% and 27% higher, respectively,<br />

than estimated. There was a wide variation<br />

in these inflation factors. One-way sensitivity<br />

analysis was used was to recalculate the<br />

variable costs using inflation factors. The<br />

total variable cost <strong>for</strong> each group was calculated<br />

<strong>for</strong> each inflation level. ICERs were<br />

recalculated <strong>for</strong> the range of inflation<br />

factors, if appropriate.<br />

Uncertainty: differences between the<br />

CESA RCT and routine practice<br />

The trial protocol and comparators were defined<br />

to reflect routine practice as far as possible.<br />

However, it was recognised that anaesthesia<br />

practice was changing. Additional analyses were<br />

planned to combine the CESA RCT data with<br />

published evidence to explore the relative costs<br />

and effects of anaesthesia practice not included<br />

in the trial. The literature review (see chapter 2)<br />

and the national survey (see chapter 3) indicated<br />

that some anaesthetic agents and practices<br />

now in use were not measured in the trial.<br />

Decision analysis and probabilistic sensitivity<br />

analysis were used to assess the impact of<br />

the following on patient outcomes and<br />

total costs:<br />

• differences between the trial and routine<br />

practice in the use of prophylactic anti-emetics<br />

in adults (CESA MODEL)<br />

• differences between the trial and routine<br />

practice in the inhalational anaesthetics<br />

used in children (CESA MODEL).<br />

Additional data <strong>for</strong> these analyses were obtained<br />

from the literature review (see chapter 2) and<br />

national survey (see chapter 3). The literature<br />

review extracted and evaluated the clinical and<br />

economic evidence <strong>for</strong> the sensitivity analysis and<br />

modelling section. The data obtained from the<br />

survey are summarised in chapter 3.<br />

The analysis of uncertainty used the mean<br />

costs and variance calculated <strong>for</strong> the trial-based<br />

analysis above. To extrapolate the results of the<br />

trial to alternative anaesthetic agents and PONV<br />

prophylaxis practices, the results of the trial were<br />

synthesised with the data from the literature<br />

reviews and national survey.

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