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Re: Econophysics Lives
The cited issue of Nature Physics demands payment to access more than the first editorial provided on this topic, so I stopped after editorial #1. But if the first editorial is any indication, I think the authors need to do a better job at understanding economics. For instance, they write "The fundamental theorem of arbitrage-free pricing, for example, had given rise to the Black–Scholes equation for option pricing — a formula easily recognized as a type of diffusion–advection equation." This is largely nonsense. The Black-Scholes equation is derived from said rather innocuous theorem (in its simplest form, it is a simple separating-hyperplane argument;, the curious can see Kreps, Microeconomic Foundations I, Proposition 16.8b) applied to the assumption that an underlying asset's price evolves as geometric Brownian motion. It is the latter assumption---not the so-called fundamental theorem---that is most responsible for the specific conclusion.
This is probably opaque to most of the Ricochetoise (as it seemed to be to most bankers and investors), which may be the point. If so, the authors have a wry sense of humor, making the point by exhibiting it as appearing to apply to themselves, as well.