BE # significance testing [General Statistics]
Dear S.Sasikumar!
To quote the first paragraph of the forum's policy:
In BE we are not interested in rejecting the null-hypothesis of equivalence (this is significance testing), but to reject the null-hypothesis of inequivalence. This can be done by performing two one sided t-tests at alpha 0.05 (the first one 'looking' whether T is below 80% of R and the second one 'looking' whether T is above 125% of R) - the sum of both p-values must be <0.10 to claim BE. Inclusion of a 90% confidence interval within the acceptance range is actually the same thing.
In any study of a high enough sample size you will get a statistically significant difference, but this has nothing to do with clinical significance (which is set mainly to 20%, or to 10% for NTI drugs in some regulations).
If your study was properly planned in terms of power and you get a significant treatment effect there are a couple of explanations possible:
Edit:
See this post, and this post for references to textbooks.
To quote the first paragraph of the forum's policy:
We expect a basic knowledge on BE/BA or related fields and the willingness to begin first with the Search function for similar problems.
In BE we are not interested in rejecting the null-hypothesis of equivalence (this is significance testing), but to reject the null-hypothesis of inequivalence. This can be done by performing two one sided t-tests at alpha 0.05 (the first one 'looking' whether T is below 80% of R and the second one 'looking' whether T is above 125% of R) - the sum of both p-values must be <0.10 to claim BE. Inclusion of a 90% confidence interval within the acceptance range is actually the same thing.
In any study of a high enough sample size you will get a statistically significant difference, but this has nothing to do with clinical significance (which is set mainly to 20%, or to 10% for NTI drugs in some regulations).
If your study was properly planned in terms of power and you get a significant treatment effect there are a couple of explanations possible:
- lower intra-subject CV,
- less difference of test from reference,
- fewer drop-outs than expected, and
- any combination of the above.
Edit:
See this post, and this post for references to textbooks.
—
Regards, Jaime
Regards, Jaime
Complete thread:
- P-Value with 90% Confidence Intervals sasikumar 2008-05-31 11:30
- BE # significance testingJaime_R 2008-05-31 13:04
- P-Value with 90% Confidence Intervals martin 2008-05-31 16:30
- References again Helmut 2008-06-04 15:41
- References again martin 2008-06-04 18:33
- References again Helmut 2008-06-04 15:41
