I am not sure what you are getting at. IMO his "reflexivity" condition is nothing more than a restatement of the Lagrangian function and an action functional for financial models. Since financial models are stochastic, expectation values of various quantities contingent upon price paths (in particular in options pricing where implied volatility is affected by price paths) are given by Feynman's path integrals, where the action functional for the underlying (risk neutralized) price process defines a measure on the set of all paths (Ergodic.)Quote from riskarb:
... To coin the term "reflexivity" is akin to polishing a turd. It's common knowledge to anyone who's traded an option. I agree that using "reflexivity" / "mean-reversion" sounds exotic...
If you understand Feynman path integrals explanation for the electron in the "double slit" experiment, you see "reflexivity" (the future affects the present) in it's bare essentials. In a way, the tree option pricing models are a finite approximation of path integrals technique.
My guess is that Soros read about this somewhere and "(re)discovered" it subconciously, then set it into english by giving it a fancy name.
I have zero doubt as to it's correctness as a very close approximation to the truth.
nitro
nitro