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This topic is managed by the Cardiac Safety
Advisory Board ( Alex
Dmitrienko).
SAS code and implementation
Zhang, L., Dmitrienko, A., Luta, G. (2008).
Sample size calculations in thorough QT studies. Journal of Biopharmaceutical
Statistics. 18, 468-482.
Summary
An analysis of QTc data collected in four
thorough QT studies conducted at Eli Lilly and Company was performed
to estimate the variability of the QTc interval and to calculate
the variance components related to time-to-time, day-to-day variability,
etc. The results were used to develop a sample size calculation
framework that enables clinical trial researchers to account for
key features of their thorough QT studies, including study design
(parallel and cross-over designs), number of ECG replicates, number
of post-baseline ECG recordings, and subject population (based
on subject gender and age). The sample size calculation framework
is illustrated using several popular study designs.
Single post-dose time point
This section includes SAS code for sample
size calculations in the more basic case (under the assumption
of a single post-dose time point).
Download
the code for performing sample size calculations presented in
Table 4 (total sample size in cross-over thorough QT studies with
a selected population using Fridericia-corrected QT interval).
Note that the sample sizes produced by the program are slightly
lower than those given in Table 4 because sample size calculations
in the paper were performed using a different package (nQuery
Advisor).
Multiple post-dose time points
This section includes SAS code for general
sample size calculations (any number of post-dose time points).
The code was written by Anne-Michelle Noone and George Luta (Georgetown
University) and utilizes the MVN_DIST macro (Genz adn Bretz, 2002).
Download
QTPOWER macro (main macro for performing sample size calculations).
Download
example (example of QTPOWER calls).
Download
MVN_DIST macro (this macro is used by the QTPOWER macro).
References
Genz, A., Bretz, F. (2002). Methods for the
computation of multivariate t-probabilities. Journal of
Computational and Graphical Statistics. 11, 950-971.
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