Stroke. 2005;36:1341-1347
Published online before print May 5, 2005,
doi: 10.1161/01.STR.0000165931.77045.ee
(Stroke. 2005;36:1341.)
© 2005 American Heart Association, Inc.
The Past Is the Future
Innovative Designs in Acute Stroke Therapy Trials
Michael Krams, MD;
Kennedy R. Lees, MD
Donald A. Berry, PhD
From Pfizer Global Research and Development (M.K.), Groton, Conn; the University Department of Medicine and Therapeutics (K.R.L.), Gardiner Institute, Western Infirmary, Glasgow, UK; and the Department of Biostatistics (D.A.B.), M. D. Anderson, Houston, Tex.
Correspondence to Prof Donald A. Berry, Department of Biostatistics, The University of Texas M. D. Anderson Cancer Center, 1515 Holcombe Blvd, Unit 447, Houston, TX 77030. E-mail dberry{at}mdanderson.org
Section Editors: Marc Fisher MD Antoni Dávalos MD
Key Words: models, theoretical neuroprotection
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Introduction
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More than 74 000 patients with acute ischemic stroke have been
randomized into clinical trials over the past 35 years to investigate
new therapies.
1 Only one treatment, thrombolysis with recombinant
tissue plasminogen activator, has emerged from these investigations.
2 Efforts to establish acute neuroprotectant therapies have yet
to succeed.
3,4
Have we squandered our resources? Has methodological rigidity delayed development of a new treatment or prolonged investigation of an ineffective therapy? Here we present a flexible and more efficient approach to clinical trial design and analysis. We have the potential to improve the use of scarce patient resources and to accelerate development of promising agents.
In medical practice, we respond to a patient if a dosage seems inadequate by either changing the dosage or switching to another medication. We cautiously change treatment after reviewing new evidence: side effects, intractable symptoms, and poor adherence. We might express our estimate of how much the change may improve the patients condition in terms of probability. We repeat this process every time we update the treatment plan in light of new important information. Why not take the same approach to clinical trials?
The proposed approach to the design and conduct of clinical trials uses Bayesian methods that make careful use of high-quality available past (prior) evidence to refine the inference from accumulating evidence in the ongoing clinical trial. This approach may: (1) enhance investigation of single agents or combination therapies; (2) make earlier and more reliable choices of dose for use in pivotal trials; (3) accelerate the progression from phase II into phase III trials all the way to a potentially seamless switch; and (4) treat trial participants more effectively by adaptively allocating more resources to therapies that are performing well while reducing support for less promising treatment arms.
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Concepts
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The basis of all statistical inference is probability. The frequentist
approach to inference deals with probabilities of data for given
hypotheses or particular values of unknown parameters. Bayesian
probabilities apply as well to hypotheses and parameters themselves.
5 The difference is critical. The Bayesian approach is tailored
to learning on the basis of evidence. Bayesian probabilities
can be calculated at any time and can be updated continually
as information becomes available.
A consequence of the Bayesian approach is the ability to calculate probabilities of the results of future observations given the current uncertainty in the parameters. For example, predictive probabilities allow for addressing whether and which observation to take next. This ability is fundamental in designing experiments.
The Bayesian approach is tailored to making decisions. Designing a clinical trial is a decision problem. Optimal designs are those that maximize gain. Gain or loss depends on the goals of the designer. For example, the goal may be to deliver a good medicine.
Bayesian designs can be arbitrarily complicated. However, with computer power available today, even very complicated designs can be simulated many thousands of times. This allows for evaluating the designs false-positive rate and other operating characteristics that are usually viewed as being frequentist measures. The design might be modified to have operating characteristics that are acceptable to regulatory or funding agencies. In a sense, this strategy is using the Bayesian approach as a tool for building a good frequentist design.
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Bayesian Applications
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Bayesian methods and decision theory are widely used in medicine
and industry. A number of medical devices have been approved
by the Food and Drug Administration on the basis of Bayesian
experimental designs and analyses. Many phase I and II oncology
trials have been designed and conducted at M. D. Anderson Cancer
Center from the Bayesian perspective.
6,7 An example is a trial
that uses adaptive randomization in which patients are more
likely to be assigned treatments that are performing better
in the trial.
8
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Historical Data
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Our first step to designing a stroke study is to assess existing
data and to model potential trial outcomes. Despite different
treatment strategies prior information can be incorporated into
a hierarchical model that will combine these existing data with
the future results of the trial being planned.
69 The
term "hierarchical" indicates how differences in design are
expressed. The more similar designs tend to lie close to the
top of hierarchical model. The model also contains terms that
increase the variance and hence express the uncertainty among
dissimilar studies.
The ASTIN trial provides a good example for the use of historical data.10 To predict likely recovery profiles of stroke patients over a 90-day period, based on initial severity, under the assumption of "no experimental treatment," data from the Copenhagen Stroke Study11 were used to model physiological recovery in untreated acute stroke patients (Figure 1).12 Real data from the trial would gradually be introduced to update this "longitudinal model."

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Figure 1. "Longitudinal model." Relationship between early response and final outcome in untreated acute stroke patients. Data from Copenhagen Stroke Study.9 Stroke severity as measured on Scandinavian Stroke Scale (SSS) (0: comatose patient; 58: no gross neurological deficit). Each circle represents 1 patient. Y-axis: SSS at discharge from stroke unit. X-axis: SSS at earlier time points. Black line: linear regression through the data. A, SSS at admission does not correlate strongly with SSS at discharge. However, there is partial information even at baseline. Patients with mild strokes tend to do well (cloud in right upper corner), whereas patients with severe strokes tend to do poorly (left lower corner). B, SSS at week 1 vs discharge. C, Week 4 vs discharge. D, Week 8 vs discharge. Over time there is an increasingly strong relationship between the SSS score at an earlier time point and time of discharge.
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A wealth of high-quality data lies dormant that could be used to inform the design and conduct of future stroke trials. The Virtual International Stroke Trials Archive (VISTA) offers a mechanism for accessing valuable data sets and using them to benefit future patients: entire stroke trial data sets or records from placebo groups can be documented, securely stored, and, subject to approval by a committee of original investigators and sponsors, accessed for analysis. VISTA involves data from a wide range of countries, sites, and trials and reflects the natural history of patients recruited into stroke trials. Stroke trialists are invited to contribute to and utilize this resource (contact K.R.L., k.r.lees@clinmed.gla.ac.uk).
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The Bayesian Approach
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The Bayesian approach is one of continual learning. Instead
of the current practice of leaving information accruing during
a trial untouched in a sealed database as the trial progresses,
we make immediate use of it. Our knowledge base is continuously
updated, and aspects of the trial design such as allocation
of patients to certain dosage levels are gradually modified.
The accruing data changes our levels of uncertainty as expressed
by probability estimates. A prior estimate of the probability
of an uncertain event is updated to a posterior probability
each time a new piece of information becomes available.
6,7,9 This continuous learning need not be transparent to investigators
or anyone in a position of influence over the trial: the decision
tree can be built in advance and "delegated" to a computer,
which is closely supervised by an independent data monitoring
committee, as in ASTIN.
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Adaptive Designs
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Insufficient understanding of the doseresponse and inappropriate
choice of doses taken into confirmatory studies plague drug
development. Lubeluzole is one example of a neuroprotective
drug development program that would have benefited from better
understanding of the doseresponse: plasma levels of lubeluzole
achieved in the pivotal trials were lower than those necessary
for neuroprotection in experimental models.
13 In retrospect,
a different phase II trial design and incorporation of information
from the experimental situation may have improved the choice
of dose for pivotal trials or prevented considerable unnecessary
expense and use of resources by terminating the program early.
We illustrate the benefits of modeling and using a Bayesian adaptive design for efficient learning about the doseresponse12 with ASTIN10 as an example. Parallel group designs often test only a small number of treatment arms, comparing them against placebo. Suppose the objective is to identify the minimal dose yielding near-maximal efficacy (ED95). The appropriate dose can never be found more accurately than the distance between the doses studied. It helps to increase the number of doses: in ASTIN there were 16. However, a traditionally powered design with 16 arms would be enormous. Adaptive treatment allocation in a sequential design is more efficient: outcome data accrue in real time, the data are modeled to estimate the doseresponse, and our decision as to which treatment to allocate to the next patient is conditional on the latest updated estimate of the doseresponse (Figure 2). Patients will preferentially be allocated to informative treatment arms. The goal is to close in on the appropriate dosage level and then efficiently minimize the variance about a parameter of interest. In ASTIN we chose to minimize the variance around the point estimate of the treatment effect at the estimated ED95. In other words, we concentrated our effort around doses that seemed to produce near-maximal efficacy. We can explore a wide range of possible doses at the start of the trial without having to waste patients on treatment arms with low information value later in the trial.

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Figure 2. Design for response-adaptive learning about the doseresponse with dynamic termination rule. Data on the primary endpoint is captured in real time. The accruing data are continuously reassessed to help with 2 decision problems. (1) To which treatment should the next patient be allocated to optimize learning about the research question (doseresponse, ED95)? (2) Should the study continue to accrue information or is there sufficient data to stop the trial either for futility or efficacy? The diagram follows the passage of 1 patient through the system. In reality, several patients will be progressing through the system at any one time and the database will contain data on commencing, ongoing, and complete patients. [1] that the patient presents for randomization (baseline data are wired into system); [2] Patient is randomized in blinded fashion to placebo or "optimal" dose to learn about research question; [3] Dose assigned is converted to particular vial numbers, allowing for blinded administration of study drug; [4] Patients response data are entered into the system as they progress through the study; [5] Patients final outcome is predicted using a longitudinal model (see Figure 1) (the prediction is substituted by the final response, as soon as it becomes available); [6] Based on the currently available data, the system updates the "estimate" of the dose response curve and its uncertainty; [7] Each day the algorithm implements a decision rule and recommends to either: [8] A0: stop the study because of futility (based on the posterior probability that the treatment has an effect smaller than a minimum clinically relevant size) or [9] A2: stop dose finding and moves to a large confirmatory study (based on the posterior probability that the treatment has an effect larger than some clinically relevant size); [10] A1: continue dose finding study (the recommendation of the system is reviewed by the IDMC, which incorporates clinical judgment and factors in safety issues); [11] The dose allocator chooses a dose from a list of possible doses that will optimize learning about the ED95 or some aspect of the doseresponse curve. The database used to determine the dose is continually updated as outcome data from patients are gathered.
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Thanks to high-speed computing, adaptive treatment allocation is not limited to one-dimensional problems. Figure 3
illustrates simulated examples of learning about the doseresponse (surface) for a single investigational drug and a combination of 2 drugs.

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Figure 3. Response-adaptive treatment allocationlearning about the doseresponse as the trial progresses. Two scenarios: (A) single drug in 8 doses; (B) two drugs in 3 and 4 doses, respectively. The 4 panels provide snapshots over time (i.: at start; iv.: at end of trial). Bar charts to the left illustrate adaptive treatment allocation to different treatment arms over time. Figures to the right illustrate estimated doseresponse (surfaces) and learning over time. Response is a continuous variable, eg, change from baseline to day 90 on a stroke scale (higher value indicates improvement). A, Single drug scenario: we start with no assumptions, ie, with a flat prior for the estimate of the doseresponse (black line). The blue line represents the true doseresponse, which at the start of the trial is unknown to us. With data coming in from the trial, we will be able to more accurately estimate the true doseresponse. Red lines: 95% credible intervals around estimated doseresponse. B, Now we extend the methodology to two drugs. Think of "drug one" as a neuroprotectant with little information about its doseresponse (flat prior, identifiable as a dotted black line parallel to the "drug one" dose axis) and"drug two" as a thrombolytic with information about its doseresponse (informative prior, identifiable as a curved doseresponse, black solid line, above the dose axis for "drug two" on the right edge of the doseresponse surface). Collectively, the combination of these assumed doseresponses form the prior doseresponse surface (in color). In gray, the "true," but initially unknown, doseresponse surface, which we want to identify. As we acquire more data, our estimate of the doseresponse surface (in color) gets updated and approaches the true doseresponse surface with increasing accuracy. Vertical bars at each treatment cell indicate 95% credible intervals around the mean estimated treatment effect.
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Termination Rules
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In drug development, most projects fail. It would be preferable
to stop failing clinical trials as soon as possible. When successful
in finding a dose that provides clinically meaningful benefit,
we would prefer a rapid transition from doseresponse
exploration to a confirmatory study. Although traditional designs
permit a few interim analyses for futility, the Bayesian approach
as applied in ASTIN feature continuous reassessment of the data,
with a computer algorithm advising an Independent Data Monitoring
Committee (IDMC) on whether to continue or stop the trial. At
the start of the trial, there is great uncertainty around our
estimates of doseresponse and ED95, but as trial data
accrue, this uncertainty shrinks. The stopping rule in ASTIN
continuously asked the following questions: (1) Does our estimate
of the doseresponse suggest that there is <10% chance
of success for any dose (success was defined as a >3-point
recovery over and above placebo as measured by a stroke scale)?
If so, then stop for futility. (2) For the best dose, is the
response good enough to conclude that there is >90% chance
of success? If so, then stop for efficacy and switch to a confirmatory
trial, comparing the "best dose" against placebo.
We considered, but did not use, a more sophisticated decisiontheoretic approach to stopping the trial.12 Clinical practice and clinical research involve making decisions, eg, choosing sample size. It is impossible to precisely predict the consequence of a particular decision. But it is possible to associate a predictive probability to each possible result and its consequence. A numerical assignment to a consequence indicating the overall value of a consequence is called a "utility." Economists distinguish utility from dollar value because realistic values also depend on the usefulness of the consequence. The utility of any particular consequence of a clinical trial design should reflect its consequent impact on patients with the disease, including patients inside and outside the trial.14 Say that we could define the value of a successful treatment to any one stroke patient to whom it would be deployed. A decisiontheoretic stopping rule would ask: Where can each individual patient contribute maximal value, in the trial learning about the doseresponse or in a confirmatory trial? Clearly, the traditional p-value seldom reflects utility, but rather serves only to provide a common standard. Ethically, the utility approach is appealing. Its focus is the overall set of patients with stroke, trying to maximize the value of each patient entering clinical research programs to optimize treatment for the overall population and the individual patients. For a more detailed discussion, see Lewis et al15 and Cheng et al.16
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Simulation-Guided Trial Design
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Computer simulation of clinical trials can help to improve the
final design and learn about its characteristics. A Bayesian
approach requires an initial alignment of assumptions and agreement
on which models to use. Early interactions with relevant experts,
including statisticians, clinicians, and regulators, can establish
credible models and simulation can sort through possible scenarios
to find the potentially best design. In developing and optimizing
the design for ASTIN, hundreds of thousands of stroke trials
were simulated. We confirmed that the design would perform to
specification (eg, correctly adapt treatment allocation according
to doseresponse, learn about doseresponse efficiently,
choose the correct ED95, and stop early for the right reasons).
The design was tested under extreme circumstances, including
scenarios in which the true doseresponse curve was flat,
sigmoid, or updown; different patient recruitment speeds;
and different thresholds for futility and efficacy. Frequentist
statistical characteristics such as type I and II error rates
were adjusted and confirmed using Monte Carlo simulation. Even
during the conduct of ASTIN, the IDMC undertook additional simulations
to satisfy themselves that some of the responses they were seeing
would be correctly handled by the computer algorithm.
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Seamless Designs
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Traditionally, the time gap between a phase II doseresponse
finding study and a confirmatory phase III trial can be >1
year. However, in the absence of major issues raised during
phase II, the transition from a learning phase to a confirmatory
phase can occur seamlessly, with no pause in accrual. Investigators
may not even appreciate the change; they would continue to get
blinded dosing instructions.
17 There could be substantial savings
in site set-up effort and opportunity costs.
With the creation of stroke trial networks, we may speculate to extend this idea further. Say that we could agree on the most suitable primary endpoint and other key characteristics for acute stroke trials. We then envisage conducting an ongoing experiment with no clear beginning or end. New therapeutic options are introduced as they mature from safety testing, and patients are allocated to whatever treatment promises maximal benefit to the overall stroke population. This might sound futuristic, but in a rudimentary form such designs are being implemented in oncology at M. D. Anderson Cancer Center.
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Endpoints
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Some clinical endpoints used in acute stroke trials (neurological
stroke scales, measures of functional outcome such as modified
Rankin score or Barthel Index) suffer from considerable observer
dependent variability. Any trial design would benefit from endpoints
with less variability. More meaningful endpoints may evaluate
improvement on an individual patient basis rather than seeking
a population response. The "responder" analysis used by the
AbESTT investigators is an example. Here, the threshold for
favorable outcome is adjusted according to initial stroke severity.
Patients with National Institutes of Health Stroke Scale scores
of 4 to 7 must achieve a final mRS of 0; patients with initial
severity of 7 to 14 on National Institutes of Health Stroke
Scale need to achieve an mRS of 0 to 1; and more severely affected
patients are considered to have a favorable outcome with an
mRS score of 0 to 2.
18 More sophisticated modeling of prognosis,
for example by using data from VISTA, is conceivable. Gain functions
integrating informative biomarkers (including imaging biochemical
markers such as S100, etc) with centrally assessed clinical
endpoints may enhance trial efficiency.
19 If there are concerns
regarding regulatory acceptability of novel endpoints, we could
discuss a strategy of using novel endpoints in the learning
phase to inform adaptive treatment allocation but switch to
more conventional endpoints for the final pivotal analysis.
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Issues to Consider
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Bayesian methods impose extra work. We need to assess and quantify
available information and plan for extensive modeling and simulation.
Clinical trialists, biometricians, and regulators must agree
to take this approach. These experts need to assess the scientific
credibility of the models and prior data.
The sequential design discussed relies on having at least some degree of exchangeability among patients after taking into consideration observed patient covariates. Bayesian methods can deal with some lack of homogeneity such as strong region and center effects, ie, a patient from a rural clinic in India may differ from a patient in New York. There may be time trends: nonpharmacological stroke therapy is improving, with wider introduction of acute stroke units and better management of risk factors. There may be accrual bias, with physicians becoming partially unblinded to trial results, eg, if a trial continues beyond the maximal sample size for the exploratory phase in a seamless design, it could be inferred by participating trialists that the project has not been stopped for futility. This is not necessarily a disadvantage, provided that investigators cannot bias the treatment effect estimate, guaranteed through randomization and masking, there is no reason to conceal accumulating evidence of potential worth of the treatment undergoing study.
A badly formulated prior estimate can hinder a trial, because the experiment then needs to overcome the weight of incorrect data and assumptions. However, traditional trials suffer in the same way from poor models or poor estimates of standard error.
Well-chosen prior data and models for Bayesian designs tend to lead to small trials, but trials can be large, precisely when a large trial is necessary. In contrast, conventional trials without continuous scrutiny of the data may come to their predetermined end with an ambiguous conclusion.
Bayesian designs can make use of incoming data to inform future decisions and thereby reduce potential delay. The sooner a clinical endpoint reads out, the earlier it can impact future decisions. When the final assessment of treatment benefit occurs with some delay, such as in acute stroke trials, in which it is traditionally assessed 3 months after treatment start, longitudinal models can be help to predict final outcome using earlier readouts or biomarkers (Figure 1).
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Mechanics
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With the advances in computer technology, large-scale clinical
trial simulations have become possible using sophisticated algorithms.
However, innovation has a cost. It requires hard work, involving
considerable upfront investment in establishing the software,
running simulations, and fine-tuning the system for an optimal
design to fulfill the user requirements of the study.
In performing the trial, it is key to have an IDMC of clinicians and statisticians knowledgeable in the specifics of the design and able to overlook the performance of the system as well as the usual concerns of IDMCs. Decisions regarding the treatment allocation must happen in real time. The IDMC reviews the performance of the system against predefined user requirements. The decision regarding stopping the trial requires IDMC endorsement: once the algorithm recommends stopping, the IDMC will review the relevant information. They may endorse the decision, but they may choose to override the algorithms recommendation when there are strong grounds for doing so.
The mechanics of real-time data captured through fax, telephone, or Internet, have all been developed and require integration into the infrastructure of data management and trial logistics pertinent to large clinical trials.
Although it is particularly easy to administer a large number of different doses with intravenous compounds in a blinded fashion, it is also feasible to apply the principle to oral compounds, for instance, combining 2 tablets that are available at strengths of 0, 1x, 3x, and 4x allows 9 equidistant doses. There are similar schemes to cover a dose range of 0 to 243 on a semi-logarithmic scale. Even where drug supplies are limited by cost or manufacturing logistics, it is possible to organize packaging in an efficient manner.
Early interactions with investigators, regulatory agencies, and other parties involved in the conduct of trials have been key to ensure the success of applying the Bayesian approach in ASTIN. Our interactions with regulatory agencies have been particularly rewarding. The Food and Drug Administration has recently staged workshops on Bayesian applications (http://www.prous.com/bayesian2004/), supporting learning about the approach and future applications where appropriate.
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The Future
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We have much to learn from the field of oncology. Bayesian methods
promise a seamless research process in which preclinical data
feed into clinical studies and in which phases I, II, and III
blend together, bringing treatment advances to stroke patients
as quickly and efficiently as possible. Although we are accustomed
to considering the concepts of false-positives and false-negatives,
we usually ignore the more common problem of a "false neutral":
all the important research questions that have not been investigated,
simply because a lack of efficiency of the scientific process.
So rather than consuming yet another 74 000 patients with only
marginal benefit to the overall population of stroke patients,
we envisage an ongoing definitive stroke trial, which learns
in real time about new treatments (or combination of treatments)
with adaptive shifting of resources toward the most convincing
therapeutic approach, within (doseresponse finding) and
across compounds. ASTIN has been a first step in this direction.
Bolder approaches looking at combination therapies are currently
being implemented and
Figure 3
B gives a glimpse on what an adaptive
design for establishing the best combination of, for example,
a fibrinolytic and a neuroprotectant might look like. Future
designs may also include the option of modifying the trial design
itself. Possible modifications include stopping early, changing
entry criteria, expanding to additional sites, extending accrual
beyond the trials original sample size, or dropping or
adding treatment arms.
The greatest need for innovation and the greatest room for improving drug development is effectively dealing with the enormous numbers of potential drugs that are available for development. The notion of developing drugs one at a time is part of the pharmaceutical culture, but this will change. Companies able to screen many drugs simultaneously and do so effectively will survive, and others will not. Drugs that are apparently more promising will move faster through the preclinical setting. Drugs that give disappointing data will languish.
There are two things we can do today. One is to share our work experience and raw data to allow model-based approaches to clinical drug development (through VISTA). The other is to be open-minded and willing to experiment with innovations available today and be willing to embrace those shown to be useful.17
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Acknowledgments
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Don Berry and Peter Mueller (M. D. Anderson, Houston, Tex) together
with Andrew P. Grieve (Pfizer, Sandwich, UK) developed the design
for adaptive treatment allocation and dynamic termination rules
discussed in this article. Peter Mueller wrote the original
code, Tom Parke led the team at Tessella plc (Abingdon, UK),
which validated and ran the system. This research was sponsored
by Pfizer Global Research and Development. We thank Tom Skyhoj
Olsen and Henrik Jorgensen for allowing us to use the Copenhagen
Stroke Study
11 for modeling purposes. We also thank our reviewers
for helpful comments.
Received November 5, 2004;
revision received January 26, 2005;
accepted January 28, 2005.
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