One-sided simultaneous comparisons with more than one control
Simultaneous one-sided confidence intervals are developed for comparing several treatment means to more than one control mean under the assumption of i.i.d. normal errors. These intervals are a generalization of Dunnett's comparisons with a single control. Tables of probability points are given...
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| Published in | Journal of statistical computation and simulation Vol. 63; no. 1; pp. 37 - 46 |
|---|---|
| Main Authors | , |
| Format | Journal Article |
| Language | English |
| Published |
Abingdon
Taylor & Francis Group
01.04.1999
Taylor and Francis |
| Subjects | |
| Online Access | Get full text |
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| Abstract | Simultaneous one-sided confidence intervals are developed for comparing several treatment means to more than one control mean under the assumption of i.i.d. normal errors. These intervals are a generalization of Dunnett's comparisons with a single control. Tables of probability points are given for equal sample size allocation. A-optimal sample size allocation is also investigated. An example from the medical sciences with four treatments and two controls illustrates the technique. |
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| AbstractList | Simultaneous one-sided confidence intervals are developed for comparing several treatment means to more than one control mean under the assumption of i.i.d. normal errors. These intervals are a generalization of Dunnett's comparisons with a single control. Tables of probability points are given for equal sample size allocation. A-optimal sample size allocation is also investigated. An example from the medical sciences with four treatments and two controls illustrates the technique. |
| Author | Spurrier, John Solorzano, Eleanne |
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| ContentType | Journal Article |
| Copyright | Copyright Taylor & Francis Group, LLC 1999 1999 INIST-CNRS |
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| Keywords | Sample size Optimal allocation Statistical estimation Multiple comparison Optimal design(statistics) Medical application Confidence interval |
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| SubjectTerms | A-optimal Applications Exact sciences and technology Experimental design Linear inference, regression many-one procedure Mathematics Medical sciences multiple comparison optimal design Probability and statistics Sciences and techniques of general use Statistics treatment versus control |
| Title | One-sided simultaneous comparisons with more than one control |
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