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SAMPLE-SIZE DETERMINATION FOR TWO INDEPENDENT BINOMIAL EXPERIMENTS 被引量:1

SAMPLE-SIZE DETERMINATION FOR TWO INDEPENDENT BINOMIAL EXPERIMENTS
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摘要 Sample size determination is commonly encountered in modern medical studies for two inde- pendent binomial experiments. A new approach for calculating sample size is developed by combining Bayesian and frequentist idea when a hypothesis test between two binomial proportions is conducted. Sample size is calculated according to Bayesian posterior decision function and power of the most powerful test under 0-1 loss function. Sample sizes are investigated for two cases that two proportions are equal to some fixed value or a random value. A simulation study and a real example are used to illustrate the proposed methodologies.
出处 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2011年第5期981-990,共10页 系统科学与复杂性学报(英文版)
基金 This research is supported by the National Natural Science Foundation of China under Grant Nos. 10761011, 10961026, Ph.D. Special Scientific Research Foundation of Chinese University under Grant No. 20060673002, and by program for New Century Excellent Talents in University (NCET-07-0737).
关键词 Bayes factor Bayes posterior decision function binomial proportions power of the mostpowerful test sample-size determination. 样本大小 实验 现代医学 假设检验 测试功能 损失函数 二项式 贝叶斯
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  • 1H. Sahai and A. Khurshid, Formulae and tables for the determination of sample sizes and power in clinical trials for testing differences in proportions for the two-sample design: A review, Statistics in Medicine, 1996, 15: 1-21.
  • 2B. M. Cesana, Sample size for testing and estimating the difference between two paired and un- paired proportions: A two-step procedure combining power and the probability of obtaining a precise estimate, Statistics in Medicine, 2004, 23: 2359-2373.
  • 3A. Agresti, Categorical Data Analysis, 2nd ed., Wiley, New York, 2002.
  • 4J. L. Fleiss, Statistical Methods for Rates and Proportions, 2nd ed., Wiley, New York, 1981.
  • 5R. Weiss, Bayesian sample size calculations for hypothesis testing, The Statistician, 1997, 46: 185-191.
  • 6L. Joseph, R. du Berger, and P. Blisle, Bayesian and mixed Bayesian/likelihood criteria for sample size determination, Statistics in Medicine, 1997, 16: 769-781.
  • 7T. Pham-Gia and N. Turkkan, Determination of the exact sample sizes in the Bayesian analysis of the difference of two proportions, Journal of the Royal Statistical Society Series D, 2003, 52: 131-150.
  • 8A. Katsis and B. Toman, Bayesian sample size calculations for binomial experiments, Yournal of Statistical Planning and Inference, 1999, 81: 349-362.
  • 9J. D. Stamey, J. W. Seaman, and D. M. Young, Baysian sample-size determination for inference on two binomial populations with no gold standard classifier, Statistics in Medicine, 2005, 24: 2963-2976.
  • 10E. Rahme and L. Joseph, Exact sample depermination for binomial experiments, Journal of Statistical Planning and Inference, 1998, 66: 83-89.

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