Finite-size scaling versus dual random variables and shadow moments in the size distribution of epidemics
Abstract
I discuss and criticize the use of "dual transformations" to calculate "shadow moments" in the distribution of epidemic fatalities. I show how this transformation is arbitrary and not only yields an unjustified functional form for the distribution of fatalities but turns out to be highly unphysical (see Fig. 1 in the manuscript). Therefore, the expected number of fatalities calculated from the "shadow moments" approach lacks any theoretical support. This is of fundamental importance to assess risk from pandemics. I argue that the natural way to address this sort of problems in statistical physics is by means of finite-size scaling.
Keywords
Cite
@article{arxiv.2011.04316,
title = {Finite-size scaling versus dual random variables and shadow moments in the size distribution of epidemics},
author = {Alvaro Corral},
journal= {arXiv preprint arXiv:2011.04316},
year = {2020}
}
Comments
Comment to P. Cirillo and N. N. Taleb. Tail risk of contagious diseases. Nature Physics 16:606-613, 2020. This comment is independent of arXiv:2007.06876