Let me present some random data, 100 data points with x and y values chosen from a uniform distribution between 0.8 and 0.9:
Correlation coefficients: -0.074 (Pearson), -0.073 (Spearman)
Now let's add a single data point at 0.1, 0.1:
Correlation coefficients: 0.866 (Pearson), -0.042 (Spearman)
Here's another interesting situation, with two random datasets of 50 datapoints chosen from the intervals (0.0, 0.5) and (0.5, 1.0):
Correlation coefficients: 0.668 (Pearson), 0.711 (Spearman)
What happens when we contract the areas though?
Correlation coefficients: 0.995 (Pearson), 0.719 (Spearman)
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