Book contents
- Statistics for Laboratory Scientists and Clinicians
- Statistics for Laboratory Scientists and Clinicians
- Copyright page
- Contents
- Preface
- Acknowledgments
- I Basic Statistical Concepts
- II The Right Statistical Test for Different Types of Data
- 4 Analyzing Continuous Data
- 5 Analyzing Non-normally Distributed, Continuous Data: Non-parametric Tests
- 6 Analyses for Non-continuous Data
- 7 Analyzing a Combination of Data Types When the Outcome is Binary
- III Applied Statistics
- Glossary
- Figure Credits
- Index
5 - Analyzing Non-normally Distributed, Continuous Data: Non-parametric Tests
from II - The Right Statistical Test for Different Types of Data
Published online by Cambridge University Press: 17 June 2021
- Statistics for Laboratory Scientists and Clinicians
- Statistics for Laboratory Scientists and Clinicians
- Copyright page
- Contents
- Preface
- Acknowledgments
- I Basic Statistical Concepts
- II The Right Statistical Test for Different Types of Data
- 4 Analyzing Continuous Data
- 5 Analyzing Non-normally Distributed, Continuous Data: Non-parametric Tests
- 6 Analyses for Non-continuous Data
- 7 Analyzing a Combination of Data Types When the Outcome is Binary
- III Applied Statistics
- Glossary
- Figure Credits
- Index
Summary
Again, parametric procedures are preferred over non-parametric because parametric analyses are more robust in that they use the actual values of the distribution in the analysis. If the data are incapable of becoming “normalized” by transforming the distribution to approximate a normal distribution, such as taking log10 of all HIV viral load values, non-parametric tests should be applied to examine your data. Let’s examine some non-parametric approaches to analyzing non-normally distributed data. In general, two tests, the Mann–Whitney U test and Spearman rank test, fall into this analytic category. In short, the Mann–Whitney U test is the non-parametric equivalent to the T-test and the Spearman rank test is the non-parametric equivalent to the Pearson correlation.
- Type
- Chapter
- Information
- Statistics for Laboratory Scientists and CliniciansA Practical Guide, pp. 79 - 84Publisher: Cambridge University PressPrint publication year: 2021