TIE depends on CVwR (and n) [RSABE / ABEL]
Hi Yura,
can you please explain what you mean by the abbreviations you used?
The inflation of the Type I Error depends on CVwR (and to a minor extent on the sample size). CVwT – which is indeed nice to know – is not accessible in the partial replicate design.
Examples of the TIE and adjusting α for an assumed true ratio of 0.9:
can you please explain what you mean by the abbreviations you used?
❝ Correction of alpha is carried out by CVWR and CVWT-R (nR and nT-R, GRMR and
❝ GRMT-R, respectively, for TRR / RTR / RRT) or only by CVWR? Since it is necessary to calculate CIT-R.
The inflation of the Type I Error depends on CVwR (and to a minor extent on the sample size). CVwT – which is indeed nice to know – is not accessible in the partial replicate design.
Examples of the TIE and adjusting α for an assumed true ratio of 0.9:
- n = 48, balanced sequences
library(PowerTOST)
scABEL.ad(CV=0.35, n=48, design="2x3x3")
+++++++++++ scaled (widened) ABEL ++++++++++++
iteratively adjusted alpha
(simulations based on ANOVA evaluation)
----------------------------------------------
Study design: 2x3x3 (TRR|RTR|RRT)
log-transformed data (multiplicative model)
1,000,000 studies in each iteration simulated.
CVwR 0.35, n(i) 16|16|16 (N 48)
Nominal alpha : 0.05
True ratio : 0.9000
Regulatory settings : EMA (ABEL)
Switching CVwR : 0.3
Regulatory constant : 0.76
Expanded limits : 0.7723 ... 1.2948
Upper scaling cap : CVwR > 0.5
PE constraints : 0.8000 ... 1.2500
Empiric TIE for alpha 0.0500 : 0.05663
Power for theta0 0.9000 : 0.801
Iteratively adjusted alpha : 0.04405
Empiric TIE for adjusted alpha: 0.05000
Power for theta0 0.9000 : 0.785
- Three dropouts
scABEL.ad(CV=0.35, n=c(16, 14, 15), design="2x3x3")
+++++++++++ scaled (widened) ABEL ++++++++++++
iteratively adjusted alpha
(simulations based on ANOVA evaluation)
----------------------------------------------
Study design: 2x3x3 (TRR|RTR|RRT)
log-transformed data (multiplicative model)
1,000,000 studies in each iteration simulated.
CVwR 0.35, n(i) 16|14|15 (N 45)
Nominal alpha : 0.05
True ratio : 0.9000
Regulatory settings : EMA (ABEL)
Switching CVwR : 0.3
Regulatory constant : 0.76
Expanded limits : 0.7723 ... 1.2948
Upper scaling cap : CVwR > 0.5
PE constraints : 0.8000 ... 1.2500
Empiric TIE for alpha 0.0500 : 0.05634
Power for theta0 0.9000 : 0.779
Iteratively adjusted alpha : 0.04420
Empiric TIE for adjusted alpha: 0.05000
Power for theta0 0.9000 : 0.762
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Science Quotes
Complete thread:
- question of adjustment Yura 2017-04-25 15:14 [RSABE / ABEL]
- TIE depends on CVwR (and n)Helmut 2017-04-26 14:17
- TIE depends on CVwR (and n) Yura 2017-04-26 17:28
- TIE depends on CVwR (and n) Helmut 2017-04-26 18:00
- TIE depends on CVwR (and n) Yura 2017-04-26 18:55
- TIE depends on CVwR (and n) Yura 2017-04-28 11:13
- TIE = p(BE) at expanded limits Helmut 2017-04-28 19:16
- TIE = p(BE) at expanded limits Yura 2017-04-29 13:01
- TIE = p(BE) at expanded limits Helmut 2017-04-28 19:16
- TIE depends on CVwR (and n) Yura 2017-04-28 11:13
- TIE depends on CVwR (and n) Yura 2017-04-26 18:55
- TIE depends on CVwR (and n) Helmut 2017-04-26 18:00
- TIE depends on CVwR (and n) pjs 2018-02-28 14:33
- TIE depends on CVwR (and n) Helmut 2018-02-28 14:48
- TIE depends on CVwR (and n) pjs 2018-03-01 07:35
- Comparing methods for (S)ABE Helmut 2018-03-01 13:32
- Comparing methods for (S)ABE pjs 2018-03-05 14:50
- Simulating the Null Helmut 2018-03-05 17:40
- Comparing methods for (S)ABE pjs 2018-03-05 14:50
- Comparing methods for (S)ABE Helmut 2018-03-01 13:32
- TIE depends on CVwR (and n) pjs 2018-03-01 07:35
- Adjusting α Helmut 2018-03-07 16:21
- TIE depends on CVwR (and n) Helmut 2018-02-28 14:48
- TIE depends on CVwR (and n) Yura 2017-04-26 17:28
- TIE depends on CVwR (and n)Helmut 2017-04-26 14:17