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Dictionary of Evidence-based Medicine.pdf

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150 <strong>Dictionary</strong> <strong>of</strong> <strong>Evidence</strong>-<strong>based</strong> <strong>Medicine</strong><br />

usually for predictive purposes. For example, in modelling patient throughput<br />

at a hospital pharmacy or clinic, the build-up <strong>of</strong> queues may be<br />

stochastically modelled by a computer simulating the arrival <strong>of</strong> patients by<br />

sampling from a Poisson distribution and the service time by sampling<br />

from an exponential distribution. Such a model can be used, for example, to<br />

predict the number <strong>of</strong> servers which would be required <strong>based</strong> on what<br />

would be judged to be acceptable waiting times. With computers, it is<br />

relatively easy to simulate even highly complex events such as the time<br />

spent by a cohort <strong>of</strong> patients in different health states (see State-transition<br />

model). In contrast, models which do not take account <strong>of</strong> the randomness<br />

<strong>of</strong> data and/or parameters by simulation are called deterministic models.<br />

These may be <strong>based</strong> on simple algebraic formulae such as number <strong>of</strong><br />

servers required equals average number <strong>of</strong> patients arriving during the<br />

day divided by average number <strong>of</strong> patients which one pharmacist or doctor<br />

can attend to. Alternatively, differential equations may be used to describe<br />

the system being modelled. Such deterministic models are <strong>of</strong>ten used in<br />

pharmacokinetic studies although stochastic modelling is being increasingly<br />

used too, particularly when making predictions about individuals<br />

from population data. Note that precision estimates can still be made for<br />

predictions <strong>based</strong> on deterministic models provided we are willing to<br />

make assumptions about the precision or probability distribution <strong>of</strong> the<br />

input data.<br />

Studentized value<br />

A value which has been standardized by dividing it with its associated<br />

error to yield a dimensionless score. Thus the standardized residual is the<br />

residual divided by the estimated standard deviation <strong>of</strong> that residual.<br />

Subjective preference<br />

In the context <strong>of</strong> clinical trials or choice <strong>of</strong> treatment, subjective preference<br />

describes the choice <strong>of</strong> a particular treatment <strong>based</strong> on hunch, advice from<br />

friends or relatives or similar types <strong>of</strong> information. This is to be contrasted<br />

with informed choice when patients base their preferences on reliable<br />

estimates <strong>of</strong> risks and benefits from reliable data such as those derived<br />

from robust clinical trials or systematic overviews. However, irrespective <strong>of</strong><br />

which approach is used, patients' preferences are <strong>of</strong>ten highly variable<br />

particularly when there are (i) major differences in possible outcomes;<br />

(ii) major differences between treatments in the range, likelihood and<br />

severity <strong>of</strong> outcomes; (iii) choices involving trade-<strong>of</strong>fs between short- and<br />

long-term outcomes; (iv) choices involving a small probability <strong>of</strong> a major

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