Building the formal theory

I am not the guy,but using the Hilbert space approach we consider all the finite sequences that come from two color sphere packing process. The operator we have in mind expands that sequence to include the implied  noise in measurement plus quantization costs (tradebook uncertainty). This operator makes the Shannon equivalent.   We propose P(s-t)m=P(s)-P(t), we hope. We get the two surfaces, the inner and outer, separated by tradebook uncertainty.  Congested flow.

The system is absolutely bound in tradebook  matching error. The pit boss will set charges to make it so.  This is classical quantum mechanical, except our Hamiltonian is a very simple two color process. All it really does is fit the finite sample sizes everywhere so integration by summation is simplest everywhere. That is a simple law of economics, something a libertarian might like.  If you get complicated laws, you get multi colored sequences. Sandbox don't care; expose it, we price it.

Years ago I was just fooling around and supposed we just assumed the property of squared parabolic action.  That was our Hamiltonian. And we just calculated the appropriate 'quants' if we were limited to a small set. Easily done, treat is like and encoding problem with error. Data guys who use finite elements do this all the time.  The complexity of quantum mechanics is in the mechanics, not the quantizing. The hard part is constructing the various boundary conditions for two different laws of physics. It is not a simple parabolic packer. We have an implied assumption in the sandbox, every complication can be broken into a two color separation problem via competition and low transaction costs.  Hence I was always hesitant to include three color methods for central banking.

The data guy's naive view of physics is simple. Relativity is about adjusting the implied number Taylor series terms such that Pi is precise.  Quantum mechanics was about adjusting the quant sizes so finite elements were equally precise everywhere. In the duality, quantum methods assume a finite spacial bandwidth of the substrate.  This is equivalent to a constant speed of light.  The Higgs boson hen is a transition when the spatial bandwidth of the substrate is violated and we get sidelobes congested and stuck, as mass, an enclosed region of undersampled substrate.

Making the Higgs is what central baking is about, creating fake 'mass'.  So we get a cartel they is locked in place because they get more looks at the trade book, but they have to sample three sequences, government interest charges have a relative bound.  We end up with a segmentation between the two and three color systems, a kind of market proton called the debt cartel.