80–90% power [Power / Sample Size]
Hi Joystar,
adding some points to what ElMaestro already said.
Sample size is estimated – not calculated – because it is based on assumptions (of the T/R-ratio, the expected drop-out rate, the risk of failure the producer is willing to accept). See this presentation;1 especially the section about sensitivity analysis. Many guidelines suggest a power of 80–90%. If you plan a study with a power of <80% it might be possible that the ethics committee rejects the study (too high risk of failure). I know of only one guideline (from New Zealand) suggesting a lower power in case of high variability:2
adding some points to what ElMaestro already said.
Sample size is estimated – not calculated – because it is based on assumptions (of the T/R-ratio, the expected drop-out rate, the risk of failure the producer is willing to accept). See this presentation;1 especially the section about sensitivity analysis. Many guidelines suggest a power of 80–90%. If you plan a study with a power of <80% it might be possible that the ethics committee rejects the study (too high risk of failure). I know of only one guideline (from New Zealand) suggesting a lower power in case of high variability:2
7.5.5 Number of subjects
[…] the number should be sufficient […] to provide the necessary discriminatory power (normally ≥80%) to detect the maximum allowable difference (usually ±20%) in Cmax, AUC etc.
If the calculated number of subjects appears to be higher than is ethically justifiable, it may be necessary to accept a statistical power which is less than desirable. Normally it is not practical to use more than about 40 subjects in a bioavailability study.
- Sorry for its title. In the meantime I have learned better.
Should have been “Sample Size Estimation”.
- Maximum CV (40 subjects, T/R 0.95, 80% power):
2x2x2 cross-over: 30.6%
partial replicate: 36.0%
full replicate: 44.9%
- That’s like rolling two dice and expecting ten dots in total (p1 = 11/36) or at least one die shows two dots (p2 = 3/6); p1|2 = p1+p2 = 0.389… I do like gambling but not if humans are pawns in a game.
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![[image]](https://static.bebac.at/pics/Blue_and_yellow_ribbon_UA.png)
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The quality of responses received is directly proportional to the quality of the question asked. 🚮
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Complete thread:
- understanding about power in bioequivalence joystar 2012-09-27 12:11
- understanding about power in bioequivalence ElMaestro 2012-09-27 12:41
- 80–90% powerHelmut 2012-09-27 14:09
- 80–90% power jag009 2012-09-27 21:23
