Hey @saatkinson,
Thanks! I was able to re-run your command to look at the results.
For the figures, the n
doesn't represent the number of samples, but rather the number of pairwise comparisons that make up the distribution for the metric that the box-plot represents. For example, your 2920X_Control
vs 2920X_Control
has a sample-size of 7, and so the number of possible pairwise comparisons would be \frac{7 * (7-1)}{2} = 21 which matches what we see in the second figure. To state it another way, since metrics are pairwise comparisons, a distribution/boxplot of metric distances must be a distribution/boxplot of pairwise comparisons.
Also, at the bottom where the pairwise permanova results are, the sample size is the number of samples compared (so 7 + 7 for the same 2920X_Control
vs 2920X_Control
).
Let me know if that makes sense!