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A Psychophysics Paradigm for the Collection and Analysis of Similarity Judgments
Published on: March 1, 2022
Dichotomization: 2 x 2 (x2 x 2 x 2...) categories: infinite possibilities
Karyn K Heavner1, Carl V Phillips, Igor Burstyn
1School of Public Health, University of Alberta, Edmonton, Alberta T6G 2L9, Canada. karynkh@aol.com
BMC Medical Research Methodology
|June 25, 2010
Summary
Analyzing continuous variables with multiple cutoffs reveals a wider range of odds ratios (ORs) than a single OR. Presenting an odds ratio curve offers a more comprehensive understanding of exposure-disease relationships.
Area of Science:
- Epidemiology
- Biostatistics
- Public Health
Background:
- Standard epidemiological practice often relies on a single measure of association, like an odds ratio (OR), from dichotomized continuous variables.
- This approach can obscure valuable information by ignoring the impact of different cutoff points for dichotomization.
- Reporting results from a single, arbitrary cutoff can misrepresent the true exposure-disease relationship.
Purpose of the Study:
- To demonstrate how varying cutoffs for continuous exposure variables affect measures of association.
- To advocate for a graphical presentation of odds ratios across a range of cutoffs.
- To illustrate the impact of different cutoffs on the body mass index-cholesterol relationship.
Main Methods:
- Utilized National Health and Nutrition Examination Survey data for analysis.
- Examined the relationship between body mass index (BMI) and high cholesterol.
- Applied multiple, theory- and data-driven cutoffs to the continuous BMI variable.
Main Results:
- Varying cutoffs for BMI yielded odds ratios ranging from 1.1 to 1.9.
- A single odds ratio can be misleading, allowing selective reporting of findings.
- An odds ratio curve provides a more nuanced view of the exposure-disease association than a single OR and confidence interval.
Conclusions:
- An odds ratio curve offers a richer understanding of the exposure-disease relationship across different cutoffs.
- This graphical approach helps assess whether study findings represent typical trends or outliers.
- It highlights the implications of changing cutoffs and random variability on observed associations.
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