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Correlational Analysis
Used to identify associations between 2 variables at the interval and ratio level
Pearson Product-Moment Correlation Symbol
R (the value is always in between -1.00 and +1.00 and a 0 indicates no relationship) (indicative of the slope/regression line)
Negative Correlation (Pearson Correlation)
Indicates that higher values of x are associated with lower values of y
Pearson Correlation Positive Weak Effect Size
0.00 to <0.30
Pearson Correlation Positive Moderate Effect Size
0.30 to 0.49
Pearson Correlation Positive Strong Effect Size
0.50 or greater
Pearson Correlation Negative Weak Effect Size
0.00 to < -0.30
Pearson Correlation Negative Moderate Effect Size
-0.49 to -0.30
Pearson Correlation Negative Strong Effect Size
-1.00 to -0.50
Variables for Pearson Correlation
Attributional (characteristics of the participant), must be measured as continuous at the interval/ratio level
Pearson Correlation Assumptions
Interval or ratio level data, at least one normally distributed variable, independent observation, homoscedasticity
Homoscedasticity
Evenly dispersed both above and below the regression line (indicates a linear relationship) and reflect equal variance of both variables
Pearson Correlation Formula
R = (Sample Size) (xy) - (x) (y) ÷ √[sample size (x2) - (x)2][(sample size) (y2) - (y)2]
After establishing the statistical significance of r, we must now determine
Clinical Importance
Coefficient of Determination
(R2) x 100%
What does coefficient of determination represent?
Percentage of variance shared between the 2 variables