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Elliot O'Leary's avatar

Damn, wasn't expecting to receive such excellent relationship advice in an article on the Chinese central bank 😅 this series was bloody amazing, thank you for sharing ❤️

Andreas's avatar

Thank you so much for the extremely thoughtful response to my question (and the shout-out)! As always, your post is both insightful and a delight to read.

It seems that your assessment is that the US is effectively "stuck" and more so now than it has been in a long time. I certainly don't disagree with that assessment, or with your breakdown of the nature of the challenge, or its causes.

There may be a bit more to consider, though.

1. If a rupture, especially one of exceptional size, is imminent, wouldn't that also imply that rebuilding after the rupture provides opportunity for more foundational restructuring of the architecture itself than usual? (eg. New Deal or Wirtschaftswunder) If so, is sufficient work being done to finish and distribute such structural blueprints? (by which I mean: I'm sure you're on your part of the work, but does a sufficient movement exist to drive support for such reforms when the moment is ripe?)

2. One analogy that can be drawn from the physical sciences w.r.t. stability is a free-energy surface, spanning a multi-dimensional space. You've provided suggestions for six dimensions (with more possible), and one could imagine finding maxima and minima in a seventh to represent unstable and stable equilibria. But if a vector space is both non-linear and abrupt in transitions, that could imply that the analogy should also extend to permit not only smooth compositional transformations along each axis, but also discrete phase transitions corresponding to variations in "resistance" along them. If this analogy holds, the morphology of the resulting structure might be radically altered based on the rate at which the system arrives at its new equilibrium. Is this a consideration in complexity economics?

3. In physics, once such an energy surface has been shown to exist, certain broad conclusions can in cases be reached, even if the full functional form of the surface has not been fully defined. (In math terms, a Riemannian or Lorentzian manifold can be investigated using the variational principle / Noether's theorem to establish laws of conservation over symmetry operations). I understand that we are probably getting onto very thin ice here, as this is perhaps more of an analogy than a formal model, but have any of the forces we're talking about here been interrogated in this way?

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