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Hi, thanks for the comment and sorry for the late reply! There is no mistake in the formula. What may be tripping you up is the fact that sum_{i=1}^{n} x_i is equal to n * mu (you seem to have assumed that it is equal to mu).
Hi Aurelien. This looks like a cool tool! Do you know if anyone else has used it and validated it yet? I'm interested in using for a project.
Hi Aaron! Thanks for the interest. No, I don't know anyone who has used it yet; in any case, as I note in the comments, impossible distributions can arise that wouldn't be caught with A-Grimmer, so using Sprite or Corvids is preferable. Let me know if you end up using it, and want to discuss it further!
I may be dumb, but I find : (sum_{i=1}^{n} x_i^2 + (n-2)*mu^2 ) / (n-1) instead of your (sum_{i=1}^{n} x_i^2 - n*mu^2 ) / (n-1).
However, everything is fine. It doesn't change the validity of the whole number and parity arguments.