Continuity correction of Pearson’s chi-square test in 2x2 Contingency Tables: A mini-review on recent development

Authors

  • Nicola Serra University Federico II of Naples
  • Teresa Rea
  • Paola Di Carlo University of Palermo image/svg+xml , University of Palermo image/svg+xml
  • Consolato Sergi University of Alberta, Canada

DOI:

https://doi.org/10.2427/13059

Keywords:

Pearson’s x2 statistic, continuity correction, 2x2 contingency table, Yates’s continuity correction, Serra’s continuity correction

Abstract

The Pearson’s chi-square test represents a nonparametric test more used in Biomedicine and Social Sciences, but it introduces an error for 2x2 contingency tables, when a discrete probability distribution is approximated with a continuous distribution. The first author to introduce the continuity correction of Pearson’s chi-square test has been Yates F. (1934). Unfortunately, Yates’s correction may tend to overcorrect of p-value, this can implicate an overly conservative result. Therefore many authors have introduced variants Pearson’s chi-square statistic, as alternative continuity correction to Yates’s correction. The goal of this paper is to describe the most recent continuity corrections, proposed for Pearson’s chi-square test.

Author Biographies

  • Nicola Serra, University Federico II of Naples

    Department of Public Health, University Federico II of Naples, Italy

  • Teresa Rea

    Department of Public Health, University Federico II of Naples, Italy

  • Paola Di Carlo, University of Palermo, University of Palermo

    Department of Sciences for Health Promotion, Mother & Child Care, Univ. of Palermo, Italy

  • Consolato Sergi, University of Alberta, Canada

    Department of Lab. Medicine and Pathology, Univ. of Alberta, Edmonton, AB, Canada, Stollery Children’s Hospital, Univ. of Alberta, Edmonton, AB, Canada

Downloads

Published

2022-02-07

Issue

Section

Systematic reviews and meta- and pooled analyses

How to Cite

1.
Continuity correction of Pearson’s chi-square test in 2x2 Contingency Tables: A mini-review on recent development. ebph [Internet]. 2022 Feb. 7 [cited 2026 Jul. 27];16(2). Available from: https://test-ojs-unimi-it.archicoop.it/index.php/ebph/article/view/17278