Entropy, mutual entropy and the timeless, distanceless model of the universe

The model I use is that the vacuum is a bandwidth limited, optimally congested Huffman encoder. lets break that down a bit. Newton though the vacuum had infinite bandwidth. Thermo dynamicists accepted that and said entropy was increasing. Einstein said the the bandwidth was limited. Plank measured the natural uncertainty of congested systems.And quantum physics said that increasing entropy was really increasing mutual entropy which carried action at a distance.

Consider that the vacuum's job is to measure a disturbance, and quantize the disturbance so the probability of two disturbed components colliding was small, and the vacuum was band limited. As the number of samples of the disturbance increase, the vacuum takes out the common components, and quantizes that commonality as quantized mutual entropy, and physicists can go look for it.

The effect of finding the mutual entropy is to encode the disturbance with greater accuracy, more information quantized over the existing number of samples. It finds the common effects when the disturbance becomes congested, and cannot be described within the bandlimit. The more it performs the task, the remaining disturbance is less congested, approaching the optimum congestion.

Thus the action at a distance. Unknown to the experimenter, the vacuum has already measured a disturbance to the optimal congestion level, but the experimenter cannot measure the mutual entropy field, he has not yet discover it. Hence, to the limit of the natural uncertainty, the description of the disturbance is well described by the vacuum. The physicist thus becomes astounded at the mutual accuracy that he observes as the number of samples measured increase. He is observing a sequence of events to greater spectral accuracy than he thinks.

The physicist who observes that time seems to dilate as objects approach the speed of light is simple observing that the vacuum is encoding the mutual entropy resulting from increased queuing as motion approaches the band limit. Thus the observed sequence has more samples available as encoding increases spectral efficiency. Fewer samples to  the observed look like time dilation.

What about the person who flew around the world many times and obsverved that his clock was behind?  He simply created a mutual entropy that the vacuum encoed and when he returns discovered the common component of the two clclocks has been removed and they are more different.

Newton thought the bandwidth and uncertainty was unlimited so the disturbance could be measured to any accuracy.  Thus he would observe spectral separation increasing over an increasing number of samples, and invented time and distance. Spectral density of the disturbance to Newton was constant.

And Maxwell did not use the Pauli exclusion and thought waves could collisionless.

What happens when the vacuum measures everything to the ultimate limit of uncertainty?  Dunno yet.