From a flat space and a mixture of three spheres, the only thing needed is that any aggregation of the three sphere maintain a signal to noise symmetry pointing to the null spheres. Given enough bubble and enough sequence space you get the result. First spin, that causes separation and grouping. Enough sequence space, that merges into large packs of nulls. We only need the vacuum to vectorize its 1 integer quant of size greater than its 1/2 integer of noise. We need that and a huge supply of bubbles.
As long as the bubbles do not use all the noise energy to stabilize sample rates, things will work. The key is potential energy always a half point above kinetic.
When you think of the difference between the slow cycle model and the Big Bang model, what is the difference? Only one. In the Big Bang they invented a variable called time and set it to a number they like.
Using Bell's inequality to kick start
Bell really says, unless you are infinitely divisible you must have random noise. A single thing cannot have random noise, there is nothing to be random with.
Therefore there must be at least two things. But if there are two things, they must have a symmetry about which to measure randomness. They are finite, hence there will be events in which they align and the random noise is gone, thus creating the third.
Great, existence out of just the one thing. Now we need only show there can never be zero things.
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