Chapter 4. Odds Ratio Methods for Unstratified Closed Cohort Data
Published Online: 31 MAR 2003
DOI: 10.1002/0471272612.ch4
Copyright © 2001 John Wiley & Sons, Inc.
Book Title

Biostatistical Methods in Epidemiology
Additional Information
How to Cite
Newman, S. C. (2003) Odds Ratio Methods for Unstratified Closed Cohort Data, in Biostatistical Methods in Epidemiology, John Wiley & Sons, Inc., Hoboken, NJ, USA. doi: 10.1002/0471272612.ch4
Publication History
- Published Online: 31 MAR 2003
- Published Print: 11 JAN 2002
Book Series:
Book Series Editors:
- David J. Balding,
- Peter Bloomfield,
- Noel A.C. Cressie,
- Nicholas I. Fisher,
- Iain M. Johnstone,
- J.B. Kadane,
- Louise M. Ryan,
- David W. Scott,
- Adrian F.M. Smith,
- Jozef L. Teugels
ISBN Information
Print ISBN: 9780471369141
Online ISBN: 9780471272618
- Summary
- Chapter
Keywords:
- odds ratio;
- exact;
- asymptotic;
- Mantel–Haenszel
Summary
This chapter presents odds ratio methods for analyzing unstratified data from a closed cohort study in which there are two or more exposure categories. One of the aims is to compare asymptotic unconditional, exact conditional, and asymptotic conditional methods, and to demonstrate that in many applications the various methods produce similar numerical results. Recommendations are provided for choosing methods for particular situations.
The section and subsection headings of the chapter are as follows:
Asymptotic Unconditional Methods for a Single 2 × 2 Table
Point Estimate
Log-Odds Ratio Transformation
Confidence Interval
Pearson Test of Association
Wald and Likelihood Ratio Tests of Association
Exact Conditional Methods for a Single 2 × 2 Table
Hypergeometric Distribution
Confidence Interval
Fisher's Exact Test
Asymptotic Conditional Methods for a Single 2 × 2 Table
Point Estimate
Confidence Interval
Mantel–Haenszel Test of Association
Cornfield's Approximation to the Hypergeometric Distribution
Summary of 2 × 2 Examples and Recommendations
Asymptotic Methods for a Single 2 × I Table
Point Estimates, Confidence Intervals, and Pearson and Mantel–Haenszel Tests of Association
Test for Linear Trend
