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at Walmart by Disgruntled Engineer at Thu 1 Sep 4:05pmscore of 1 in reply to comment 116 well then I'm not sure what you mean by relatively flat, but perhaps more suse so, even if you're comment is correct what is suse the significance of it being relatively "more" flat than a normal distribution. It's also more highly curved than a uniform distribution around the median. As to relatively more flat I'm curious about this as well. For a standard normal while there is significant curvature at suse the median, the slope is 0, ie locally. instantaneously flat. The Boltzmann-Gibbs or Exponential distributions shown in the second paper or even a log normal distribution as is similar to the first also have curvature at the median but als have non-zero slopes. Not trying to be overly pedantic, just not sure what you mean nor why it is relevant even if "true" in some sense.
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