Any consideration of the nodes as extremal black holes? Then you can consider their evolution in fractional dimensions. Arbitrary sets of nodes make up dimensional gradients when they are more dynamically evolving in a multi way graph that corresponds to a node being a greater contributor to a higher dimensional locality in the fractional scale. Using this harmonic oscillator behavior on whatever the topological correlate is of local sums of nodes in the multi way hyper graph local topological gradients(equivalent to particles), the local behavior would correspond to the causal flux(feynman diagrams). If your nodes are something like 10^-100 m or whatever, each. It could explain why the cosmological constant isn’t constant, but increasing locally for us, because these nodes are evaporating black holes in a VSL scale at some larger gradient at the scale of our universe. Where scale invariance is broken in quantum fractional dimensional steps and only applies to each conformal scale. Would explain why the quantization behavior at the Planck scale and then why it suddenly stops behaving quantum to the classical. Has to do with reduction of the multi wave graph, which has to do with these black holes evaporating from the casual graph ? It also allows you to have universes inside these nodes and thereby not having them be a weird abstract set of point constants of base reality. Where the extremal black hole nodes are entangled via Hawking radiation. And they’re each a Penrose Twistor Riemann Sphere. This then gives you a sphere packing description of the hypergraphs? I had intuited this two months ago and called them HawkingPenrose Networks. And the cohomological structure as Huerta Puzzles because fundamentally they are symmetry puzzles that are periodically solved across the VSL fractional dimensional continuum. Also, thought of black hole evaporation as preserving the change in entropy local gradients, which I can amend this to explain why mathematically later if desired. Among other ideas, thanks !