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There's no reason to believe it's a Gaussian distribution around the mean. Given that there are admission tests, you'd rather hope it's only the tail end of a G

There's no reason to believe it's a Gaussian distribution around the mean. Given that there are admission tests, you'd rather hope it's only the tail end of a Gaussian distribution, with the cutoff being what's required to pass the bar.

lamontcg 3y ago
There's going to be a distribution around the mean of the proctoring of those tests. There may even be outright corruption and bribery going on at the tail end.