Exact Inference for a Population Proportion Based on a Ranked Set Sample

References

• Agresti , A. , Coull , B. A. ( 1998 ). Approximate is better than exact for interval estimation of binomial proportions . Amer. Statistician 52 : 119 – 126 . [CSA]
   Web of Science ®Google Scholar
• Barnett , V. , Barreto , M. ( 2001 ). Estimators for a Poisson parameter using ranked set sampling . J. Appl. Statist. 28 ( 8 ): 929 – 942 . [CSA] [CROSSREF]
   Web of Science ®Google Scholar
• Bohn , L. ( 1996 ). A review of nonparametric ranked-set sampling methodology . Commun. Statist. Part A Theor. Meth. 25 ( 11 ): 2675 – 2685 . [CSA]
   Web of Science ®Google Scholar
• Chen , Z. , Bai , Z. , Sinha , B. K. ( 2004 ). Ranked Set Sampling: Theory and Applications . Vol. 176 of Lecture Notes in Statistics. New York : Springer-Verlag .
   Google Scholar
• Clopper , C. J. , Pearson , E. S. ( 1934 ). The use of confidence or fiducial limits illustrated in the case of the binomial . Biometrika 26 : 404 – 413 . [CSA]
   Web of Science ®Google Scholar
• Daniel , W. W. ( 1990 ). Applied Nonparametric Statistics , 2nd ed. . Boston : PWS-Kent Publishing Company .
   Google Scholar
• Dell , T. R. , Clutter , J. L. ( 1972 ). Ranked set sampling theory with order statistics background . Biometrics 28 : 545 – 555 . [CSA]
   Web of Science ®Google Scholar
• Hogg , R. V. , McKean , J. W. , Craig , A. T. ( 2005 ). Introduction to Mathematical Statistics , 6th ed. . New Jersey : Prentice Hall .
   Google Scholar
• Ihaka , R. , Gentleman , R. ( 1996 ). R: A language for data analysis and graphics . J. Computat. Graphical Statist. 5 : 299 – 314 . [CSA]
   Google Scholar
• Kaur , A. , Patil , G. P. , Sinha , A. K. , Taillie , C. ( 1996 ). Ranked set sampling: an annotated bibliography . Environmental and Ecological Statist. 2 : 25 – 54 . [CSA] [CROSSREF]
   Google Scholar
• Kvam , P. H. ( 2003 ). Ranked set sampling based on binary water quality data with covariates . J. Agricultural, Biological, and Environmental Statist. 8 ( 3 ): 271 – 279 . [CSA] [CROSSREF]
   Web of Science ®Google Scholar
• McIntyre , G. ( 1952 ). A method of unbiased selective sampling using ranked sets . Austral. J. Agricultural Res. 3 : 385 – 390 . [CSA] [CROSSREF]
   Google Scholar
• Muttlak , H. A. , Al-Saleh , M. F. ( 2000 ). Recent developments in ranked set sampling . Pakistan J. Statist. 16 ( 3 ): 269 – 290 . [CSA]
   Google Scholar
• Patil , G. P. , Sinha , A. K. , Taillie , C. ( 1994 ). Ranked set sampling . In: Handbook of Statistics: Volume 12. Environmental Statistics . New York, Amsterdam : Elsevier/North-Holland , pp. 167 – 200 .
   Google Scholar
• Patil , G. P. , Sinha , A. K. , Taillie , C. ( 1999 ). Ranked set sampling: a bibliography . Environmental and Ecological Statist. 6 : 91 – 98 . [CSA] [CROSSREF]
   Web of Science ®Google Scholar
• R Development Core Team ( 2004 ). R: A Language and Environment for Statistical Computing . Vienna : R Foundation for Statistical Computing .
   Google Scholar
• Rohatgi , V. K. , Ehsanes Saleh , A. K. M. ( 2001 ). An Introduction to Probability and Statistics , 2nd ed. . New York : Wiley-Interscience .
   Google Scholar
• Terpstra , J. ( 2004 ). On estimating a population proportion via ranked set sampling . Biometrical J. 46 ( 2 ): 264 – 272 . [CSA] [CROSSREF]
   Web of Science ®Google Scholar
• Terpstra , J. , Liudahl , L. ( 2004 ). Concomitant-based rank set sampling proportion estimates . Statist. Med. 23 : 2061 – 2070 . [CSA] [CROSSREF]
   PubMed Web of Science ®Google Scholar
• Terpstra , J. , Nelson , E. ( 2005 ). Optimal rank set sampling estimates for a population proportion . J. Statistical Plann Infer. 127 : 309 – 321 . [CSA] [CROSSREF]
   Web of Science ®Google Scholar
• Vollset , S. E. ( 1993 ). Confidence intervals for a binomial proportion . Statist. Med. 12 : 809 – 824 . [CSA]
   PubMed Web of Science ®Google Scholar