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2012 EDUCATIONAL BOOK - American Society of Clinical Oncology

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Limitations <strong>of</strong> Adaptive <strong>Clinical</strong> Trials<br />

Overview: Adaptive designs are aimed at introducing flexibility<br />

in clinical research by allowing important characteristics<br />

<strong>of</strong> a trial to be adapted during the course <strong>of</strong> the trial based<br />

on data coming from the trial itself. Adaptive designs can be<br />

used in all phases <strong>of</strong> clinical research, from phase I to phase<br />

III. They tend to be especially useful in early development,<br />

WITH THE large number <strong>of</strong> promising new molecules<br />

that are currently available for clinical testing, clinical<br />

trials must detect a drug’s benefit (or harm) as quickly<br />

as possible. In parallel to the explosion in the number <strong>of</strong><br />

drugs awaiting clinical testing, the costs <strong>of</strong> clinical trials<br />

have sky-rocketed, which adds to the pressure <strong>of</strong> optimizing<br />

trials, to the extent possible, in terms <strong>of</strong> sample sizes,<br />

timelines, and risk <strong>of</strong> failure. A new class <strong>of</strong> designs has<br />

emerged to address these challenges, collectively known as<br />

adaptive designs. In this chapter, we review different types<br />

<strong>of</strong> adaptive designs and briefly mention some situations in<br />

which such designs can be useful. Much <strong>of</strong> this chapter,<br />

however, is devoted to a discussion <strong>of</strong> the limitations and<br />

drawbacks <strong>of</strong> adaptive designs, which might partly explain<br />

why these designs have not been commonly used and might<br />

in the future have less <strong>of</strong> an effect on clinical research than<br />

claimed by their advocates.<br />

Types <strong>of</strong> Adaptive Designs<br />

One <strong>of</strong> the difficulties surrounding adaptive designs is<br />

that the term is used to encompass different situations. For<br />

clarity, we divide group adaptive designs into three broad<br />

categories.<br />

The first category is treatment effect–independent adaptive<br />

designs. In these designs, some <strong>of</strong> the design features<br />

can be adapted on observation <strong>of</strong> predefined patient characteristics<br />

(such as baseline prognostic factors) or outcomes<br />

(such as response rate or hazard rate overall or in the control<br />

group) but in ignorance <strong>of</strong> the treatment effect.<br />

The second category is treatment effect–dependent adaptive<br />

designs. In these designs, one or more <strong>of</strong> the design<br />

features (such as the sample size, the patient inclusion<br />

criteria, the treatment groups being compared, the treatment<br />

allocation ratio, or even the primary endpoint) can be<br />

adapted, depending on the observed treatment effect.<br />

The third category is other types <strong>of</strong> adaptive designs,<br />

which include the continual reassessment method (CRM) for<br />

phase I trials and seamless phase II/III designs.<br />

Treatment Effect–Independent Adaptive Designs<br />

In these designs, adaptations do not depend on the treatment<br />

effect. As such, these adaptations raise few issues and<br />

have little effect on the statistical inference; in particular,<br />

they do not inflate the type I error. In fact, such adaptations<br />

are so mild that trials using them are not referred to<br />

as “adaptive”. We provide two examples but do not discuss<br />

these designs in detail.<br />

Covariate-Adaptive Randomization<br />

One instance <strong>of</strong> treatment effect–independent adaptation<br />

is covariate-adaptive randomization, for which the probabil-<br />

By Marc Buyse, ScD<br />

when the paucity <strong>of</strong> prior data makes their flexibility a key<br />

benefit. The need for adaptive designs lessened as new<br />

treatments progress to later phases <strong>of</strong> development, when<br />

emphasis shifts to confirmation <strong>of</strong> hypotheses using fully<br />

prespecified, well-controlled designs.<br />

ity <strong>of</strong> allocating the next patient to one <strong>of</strong> the trial’s treatment<br />

groups is computed dynamically to ensure good<br />

balance among the treatment groups with respect to important<br />

prognostic factors (center or country, clinicopathologic<br />

features, and, increasingly, biomarkers measured at baseline).<br />

A common implementation <strong>of</strong> this approach is minimization,<br />

for which a predefined algorithm is used to minimize<br />

the imbalance between the distributions <strong>of</strong> important prognostic<br />

factors at baseline among treatment groups. When<br />

minimization is used, the treatment group the next patient<br />

is allocated to can depend on the baseline characteristics <strong>of</strong><br />

previously accrued patients but not on their outcome. 1<br />

Sample Size Increases<br />

Another type <strong>of</strong> treatment effect–independent adaptation<br />

consists <strong>of</strong> a sample size increase if the incidence <strong>of</strong> the event<br />

<strong>of</strong> interest is much lower than expected in the control group<br />

(to preserve the power <strong>of</strong> the trial) or if the event rate is<br />

much lower than expected overall (to preserve the timelines<br />

<strong>of</strong> event-driven analyses when the outcome <strong>of</strong> interest is a<br />

time-to-event, such as disease-free survival or overall survival).<br />

Again, these sample size increases are implemented<br />

in ignorance <strong>of</strong> the treatment effect; hence, they generally<br />

have no effect on type I error and, if implemented appropriately,<br />

raise no special statistical concerns. 2<br />

Treatment Effect–Dependent Adaptive Designs<br />

These designs are truly adaptive ins<strong>of</strong>ar as adaptations<br />

depend on the observed treatment effect, which requires<br />

caution to be exercised and a proper statistical approach to<br />

be used. If, for instance, the sample size <strong>of</strong> a trial was<br />

increased (or decreased) simply because the observed treatment<br />

effect was smaller (or larger) than anticipated, the<br />

final results <strong>of</strong> the trial could be biased. 3 For instance, a<br />

randomly large treatment effect could lead to a reduction<br />

in sample size even though the true effect were as expected.<br />

Note that a group sequential design is not subject to this<br />

problem because its sample size is fixed and can only be<br />

decreased if the trial is stopped for efficacy or futility at an<br />

interim analysis. 4<br />

From the International Drug Development Institute, Houston, TX; Interuniversity Institute<br />

for Biostatistics and Statistical Bioinformatics, Hasselt University, Diepenbeek,<br />

Belgium.<br />

Author’s disclosures <strong>of</strong> potential conflicts <strong>of</strong> interest are found at the end <strong>of</strong> this article.<br />

Address reprint requests to Marc Buyse, ScD, IDDI Inc, 363 N. Sam Houston Pkwy. E.,<br />

Suite 1100, Houston, TX 77060; email: marc.buyse@iddi.com.<br />

© <strong>2012</strong> by <strong>American</strong> <strong>Society</strong> <strong>of</strong> <strong>Clinical</strong> <strong>Oncology</strong>.<br />

1092-9118/10/1-10<br />

133

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