While this article is a breath of fresh air, recognizing the role of Ashby's law of requisite variety in control systems, entanglement spoils the picture.
Bar-Yam understood that requisite variety is a theorem in complex systems science, re-introducing classical logic. Dynamic centrality preserves locality via negative feedback.
From my 2007 conference paper "Time, Change and Self-organization:"
"3.2. Because each discrete sequential event has a finite range, information boundaries should correspond to cardinal directions of 3-space for a 6-dimensional , 2-point boundary, finite analysis. [Casti, 1996] A model of dynamic centrality [Braha--Bar- Yam, 2006] in which dominant nodes exchange position continuously, reveals that high network connectivity is sensitively dependent on time. To exploit this characteristic, in order to extract accurate information about a present action from a future state, one treats the network as a self organized system exhibiting infinite self similarity--each interval in which a singularity forms is a new initial condition. Because we now know, as a result of Perelman's proof of the Poincare' Conjecture, that singularities of the topological positively curved 3-manifold are extinguished only in finite time [Anderson, 2004]--then if time is an n-dimensional infinitely orientable metric on a self-avoiding random walk, a network of random-output computers ( "calculating machines") corresponds to quantum time intervals randomly orienting in an infinite dimensional (Hilbert) space--in which the principle of self-similarity forces an ordered direction of continuous time in the limits of the 3-manifold. [Ray. 2006]"
The [link:home.comcast.net/~thomasray1209/ICCS2007PP.ppt] accompanying slide presentation. [/link}