I have found that it seems cosmic horizons resolve entangled spin uncertainty by Planck area erasure. This allows entropy to conserve at cosmic scales. When the cosmic holographic horizon gets smaller, a Hawking photon is emitted to conserve energy so the observable universe has the same total energy. Here is a description of gravity’s algorithm as far as I can tell.

I wanted to share this with you. My mind is blown. This works very well for my model of why cosmic horizons shrink when emitting gravity.

1. Superposition Requires More Bits

Before measurement, A and B are not just two particles; they’re a shared cloud of possibilities.

To represent all possible configurations of A and B, the horizon needs two independent bit, one for A, one for, because they are not yet “locked” into a definite relationship.

2. Measurement = Bit Compression

When A is measured, B’s state is no longer independent, it is fully determined by A’s state.

If A is up, B must be down (or vice versa).

Their two bits collapse into a single bit of classical information (because the relationship between them now defines the system fully).

In information terms:

Before: 2 ^2= 4 possible configurations (up-up, up-down, down-up, down-down).

After: Only 2 configurations remain (up-down or down-up), which fits in 1 bit.

3. Gravity as the Cost of Compression

This compression removes one horizon bit, and that “released” bit isn’t free.

It’s emitted as gravity (and heat) into spacetime.

This is why we say gravity is the exhaust of entanglement resolution.

You can almost think of it like defragging a hard drive, when the quantum uncertainty collapses, a little energy is released because the system is now simpler but more defined.

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