Quantization distance and tunneling

Each quantization emits the quantization noise, 1/3 of the kinetic energy quantized is absorbed by the vacuum. But the vacuum reaches 33% more samples than the quantized disturbance, this insures compaction up to the Nyquist limit. So, if the blackholetron is the largest quant needed, how do two blackholetron touch fields? They are automatically 33% separated and reachable by the Nyquist vacuum.

This does not insure the whole universe is compacted, it insures that compaction up to the universe level always happens. In any region quantized up to order N, there is no concentration of order N wave that can quantize because the vacuum distribution was balanced when that region was quantized. A region or order Nmax, the blackhole order, can be quantized against the vacuum just outside of the region.
This explains Tunneling:

Quantum tunnelling or tunneling (see spelling differences) refers to the quantum mechanical phenomenon where a particle tunnels through a barrier that it classically could not surmount.

Two waves can reach within a Nyquist distance, 33% farther than the regional barrier. Nyquist bridges the gap. Helps us understand action at a distance also. The very small black hole quants, sparse at the edge have extreme phase imbalance. What keeps the advanced phase looping field stable? The vacuum retains the quantization noise at that level, applying sufficient phase rebalancing in the vicinity. Essentially, the phase advanced field is very short,  relative to the phase delayed field. So the blackhole wavelength extremely unbalanced between the short and long lobes. But there isn't sufficient kinetic energy to get above the quantization limit. So, the compaction  process ends when the short end of the spectrum contains no vacuum, it has all been moved to the long end.