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Nonparametric Correlations

This guide illustrates how to compute nonparametric measures of association (Spearman’s Rho, Kendall’s Tau, and Hoeffding’s D).

Nonparametric Correlations                                                                 

  1. From an open JMP data table, select Analyze > Multivariate Methods > Multivariate.
  2. Select two or more continuous or discrete numeric (nominal or ordinal) from Select Columns, click Y, Columns, then click OK

JMP produces a correlation table and a scatterplot matrix.

gail_massari_0-1754496842187.png


Tips: Options to edit and add components to the graph are available. Here we selected to add nonparametric density ellipses and alter the size of the points (right-click on the scatterplots and choose Graph > Marker Size >1,  Small).

  1. From the top red triangle, select Nonparametric Correlation, then the measure of interest (shown below).

The following results are provided (shown below):

  • The calculated correlation coefficient for the pair of variables.
  • The p-value, showing the significance of the correlation.
  • A bar chart showing the correlation coefficients.

gail_massari_1-1754496887500.png

gail_massari_2-1754496916823.png

Spearman’s Rho (r) is similar to Pearson’s correlation, but is based on ranks rather than the original values. Like the Pearson correlation, values range from -1 to +1, with larger absolute values indicating a stronger relationship.

Kendall’s Tau (T) is based on the number of concordant and discordant pairs of rank-ordered data. It also ranges from -1 to +1.   

Hoeffding’s D ranges from -.5 to 1. It measures the difference between the joint ranks of paired data and the product of their marginal ranks, and can capture nonlinear relationships.    

 

Visit Multivariate Methods > Correlations and Multivariate Techniques in JMP Help to learn more.

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