Statistical Inference for a Single Proportion

Joseph L. Fleiss(Columbia University), Bruce Levin(Columbia University), Myunghee Cho Paik(Columbia University)
Wiley series in probability and statistics
September 5, 2003
Cited by 15

Abstract

Most studies compare two or more proportions, but occasionally we need to draw statistical inferences about a single problem. This chapter presents a brief survey of inferential methods, and lays a formal groundwork for statistical ideas use throughout this and other chapters. We begin with a discussion of methods of testing hypotheses about the parameter of a binomial distribution, using exact binomial calculations. We continue with a discussion of confidence intervals. We present methods that are approximate, based on large sample normal theory, which require only pencil-and-paper calculations, or at most a hand-held calculator. We then consider the important question of sample size planning for a single sample study. Next, we discuss how to calculate approximate standard errors by the delta method. We also discuss different ways of determining p-values and confidence intervals for discrete and asymmetrical distributions. A problem solving section appears at the end of the chapter.


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