It seems if I only read the main text, the obvious interpretation is that points are events and the circles restrict which other events they can interact with.
This seems right to me, as far as I can tell, with the caveat that “restrict” (/ “filter”) and “construct” are two sides of the same coin, as per constructive-filtrative duality.
From the diagram text, it seems he is instead saying that each circle represents entangled wavefunctions of some subset of objects that generated the circle.
I think each circle represents the entangled wavefunctions of all of the objects that generated the circle, not just some subset.
Relatedly, you talk about “the” wave function in a way that connotes a single universal wave function, like in many-worlds. I’m not sure if this is what you’re intending, but it seems plausible that the way you’re imagining things is different from how my model of Chris is imagining things, which is as follows: if there are N systems that are all separable from one another, we could write a universal wave function for these N systems that we could factorize as ψ_1 ⊗ ψ_2 ⊗ … ⊗ ψ_N, and there would be N inner expansion domains (/ “circles”), one for each ψ_i, and we can think of each ψ_i as being “located within” each of the circles.
This seems right to me, as far as I can tell, with the caveat that “restrict” (/ “filter”) and “construct” are two sides of the same coin, as per constructive-filtrative duality.
I think each circle represents the entangled wavefunctions of all of the objects that generated the circle, not just some subset.
Relatedly, you talk about “the” wave function in a way that connotes a single universal wave function, like in many-worlds. I’m not sure if this is what you’re intending, but it seems plausible that the way you’re imagining things is different from how my model of Chris is imagining things, which is as follows: if there are N systems that are all separable from one another, we could write a universal wave function for these N systems that we could factorize as ψ_1 ⊗ ψ_2 ⊗ … ⊗ ψ_N, and there would be N inner expansion domains (/ “circles”), one for each ψ_i, and we can think of each ψ_i as being “located within” each of the circles.