answers to the clinical trial questions were known,
then there would be little point in doing the trial.
There are highly mathematical approaches to
benefit–risk assessment. When a single (binary)
end point of interest can be balanced against a
single adverse event of concern, then the number
of patients required and the number of required
therapeutic events can be defined, and the confi-
dence intervals can be calculated to examine what
the true benefit–risk ratio might be (e.g. for
GUSTO, Willanet al., 1997). The number needed
to treat, number needed to harm (and correspond-
ing reciprocals) can be used to compare drugs for
this purpose. However, this is a highly unusual and
artificial situation, and the sophisticated statistical
answers that result are unlikely to have more than a
partial impact on the more nonnumerical approach
taken by clinicians.
Usually, however, the clinical trialist has to stick
out his or her neck, based upon a highly personal,
nonnumerical assessment of benefit–risk. The
highly mathematical approaches usually work
best in retrospect, and this is the situation neither
of the clinician who must decide whether to pre-
scribe nor the clinical trialist who must decide
whether to commit patients to a particular study
design, both being prospective decisions. Further-
more, both in clinical trials and general medical
practice, it is a rare situation where the benefit to
the patient arises from a single binary variable, and
there are no drugs which possess a single type of
adverse event, whose probability may be confi-
dently, prospectively estimated for any given
patient.Eventhe simplestcase,a drug withsubstan-
tial history and experience, cannot fit the contrived
mathematical approach described above. Penicillin
has three adverse events of primary interest (ana-
phylaxis, bacterial drug resistance and sodium load
at high doses). The mechanism by which infection
recedes, if it is to recede, is only partly due to the
action of the drug, because the extreme variability
introduced by the concomitant condition of the
patient. Whether to prescribe penicillin is a com-
mon decision for doctors and dentists: the mathe-
matical analysis of the benefit–risk ‘ratio’ is
unlikely to affect most prescribing decisions.
The informed consent document is where we
ask patients to make their own benefit-risk assess-
ments, albeit with some guidance (Marsh, 1990).
Certainly, the mathematical approach cannot
be expected on the part of the patient nor will it
be useful in a balanced and fair communication
with the patient about the nature of the clinical
trial.
Benefit–risk, then, is a central part of the prac-
tice of pharmaceutical medicine and its regulation.
It can almost never be reduced to a numerical
exercise. Benefit–risk assessments of clinical trial
data are an important part of all new drug applica-
tions. Good people will differ in their benefit–risk
assessment even when using the same body of
clinical trials data.
9.18 Summary
This chapter has attempted to provide a philosophy
of clinical trials. The place of clinical trials in the
overall development plan and what the clinical
trialist mustknow aboutrather than be able to
actually implement himself or herself has been
emphasized. Almost all clinical trials are unique
because of the infinite combinations of hypothesis
to be addressed, pharmacological properties of the
drug under investigation, the types of patients who
are likely to be available and likely users of the
resulting data. The major categories of trial designs
have been surveyed in some detail; it is hoped that,
when challenged with testing any clinical hypoth-
esis, a good clinical trialist would consider all these
broad categories, select that most relevant to the
clinical situation and then refine the proposed trial
design from that point. Some of the subtle
interactions between statistical, financial and psy-
chological aspects of trial design have been hinted
at. The clinical trialist will only really grow in
this discipline through experience and good
mentorship.
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