Pearson Correlation Effect Size Calculator

Pearson Correlation Effect Size Calculator

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Here’s a comprehensive table summarizing all you need to know about Pearson Correlation Effect Size:

Pearson Correlation Effect Size

AspectDescription
DefinitionA measure of the strength and direction of the linear relationship between two continuous variables2
Range-1 to +13
Interpretation-1: Perfect negative correlation
0: No linear correlation
+1: Perfect positive correlation3
Effect Size CategoriesSmall: 0.10
Medium: 0.30
Large: 0.503
Squared (r²)Small: 0.01
Medium: 0.09
Large: 0.254
Interpretation of r²Percentage of variance explained in the relationship1
Calculation of r²r² × 100 = % variance explained1
Use in ResearchDetermines strength of relationship between variables
Used in power analysis for sample size determination1
Relationship to Other MeasuresCan be converted to Cohen’s d for standardized mean difference5
AdvantagesIndependent of sample size
Allows for comparison across studies5
LimitationsOnly measures linear relationships
Sensitive to outliers2

Additional Considerations

  1. Sample Size: Larger effect sizes require smaller sample sizes to detect significant relationships1.
  2. Clinical Importance: The percentage of variance explained (r²) helps in understanding the practical significance of a correlation1.
  3. Interpretation Guidelines: While the categories provide a general framework, interpretation should consider the specific context of the research2.
  4. Use in Meta-analysis: Pearson’s r is commonly used in meta-analyses to compare and combine results from multiple studies2.
  5. Reporting: When reporting Pearson’s r, it’s beneficial to include both the correlation coefficient and its squared value (r²) for a comprehensive understanding of the effect size1.

This table provides a concise overview of Pearson Correlation Effect Size, including its definition, interpretation, categories, and practical applications in research. It’s important to note that while these guidelines are widely used, the interpretation of effect sizes should always consider the specific context and field of study.

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