Abstract
We consider a two-arm sequential trial with two or more strata. The
trial is monitored and terminated under the assumption of a common
treatment effect (if any) in all strata. A secondary question at the end of
the trial is: Does the treatment effect differ across strata—that is, is there
a treatment X stratum interaction? We provide a test of the null hypothesis
of no interaction—a test that recognizes the sequential stopping rule and
allows for uneven accumulation of information in the various strata, a
common case. In the case of two strata, and either a group-sequential
design or a fully-sequential linear-boundary design, an optimal property
of the test is derived. A computational algorithm is provided, and two
examples summarized.
trial is monitored and terminated under the assumption of a common
treatment effect (if any) in all strata. A secondary question at the end of
the trial is: Does the treatment effect differ across strata—that is, is there
a treatment X stratum interaction? We provide a test of the null hypothesis
of no interaction—a test that recognizes the sequential stopping rule and
allows for uneven accumulation of information in the various strata, a
common case. In the case of two strata, and either a group-sequential
design or a fully-sequential linear-boundary design, an optimal property
of the test is derived. A computational algorithm is provided, and two
examples summarized.
| Original language | American English |
|---|---|
| Title of host publication | Institute of Mathematical Statistics Lecture Notes - Monograph Series |
| Editors | John E. Kolassa, David Oakes |
| Publisher | Institute of Mathematical Statistics |
| Pages | 1-12 |
| Number of pages | 12 |
| ISBN (Print) | 0749-2170 |
| DOIs | |
| State | Published - 2003 |
Publication series
| Name | Institute of Mathematical Statistics Lecture Notes - Monograph Series |
|---|---|
| Volume | 43 |
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