Type I error in sample size re-estimations based on observed treatment difference.

作者: Zhenming Shun , William Yuan , William E. Brady , Huang Hsu

DOI: 10.1002/SIM.531

关键词:

摘要: Sample size re-estimation based on an observed difference can ensure adequate power and potentially save a large amount of time resources in clinical trials. One the concerns for such approach is that it may inflate type I error. However, possible inflation has not been mathematically quantified. In this paper mathematical mechanism explored two-sample normal tests. A (conditional) error function data derived. This only provides quantification but also gives mechanisms due to sample re-estimation. Theoretically, their decision rules (certain upper lower bounds), people calculate exactly visualize changes Computer simulations are performed results. If there no bounds adjustment, evident. proper adjusting used, be well controlled. some cases even reduced. The trade-off give up ‘unrealistic power’. We investigated several scenarios which change different. Our show similar results apply other distributions. Copyright © 2001 John Wiley & Sons, Ltd.

参考文章(7)
Michael A. Proschan, Sally A. Hunsberger, Designed extension of studies based on conditional power. Biometrics. ,vol. 51, pp. 1315- 1324 ,(1995) , 10.2307/2533262
K. K. GORDON LAN, DAVID L. DEMETS, Discrete sequential boundaries for clinical trials Biometrika. ,vol. 70, pp. 659- 663 ,(1983) , 10.1093/BIOMET/70.3.659
Jay Herson, Janet Wittes, The Use of Interim Analysis for Sample Size Adjustment Drug Information Journal. ,vol. 27, pp. 753- 760 ,(1993) , 10.1177/009286159302700317
A. J. Sankoh, Interim Analyses: An FDA Reviewer's Experience and Perspective* Drug Information Journal. ,vol. 29, pp. 729- 737 ,(1995) , 10.1177/009286159502900252
Lu Cui, H. M. James Hung, Sue-Jane Wang, Modification of Sample Size in Group Sequential Clinical Trials Biometrics. ,vol. 55, pp. 853- 857 ,(1999) , 10.1111/J.0006-341X.1999.00853.X
A. Lawrence Gould, Weichung Joseph Shih, Sample size re-estimation without unblinding for normally distributed outcomes with unknown variance Communications in Statistics-theory and Methods. ,vol. 21, pp. 2833- 2853 ,(1992) , 10.1080/03610929208830947