The five dimensional world

Five Dimensions

This is a plot of the integer precision for a world based on the Null quant ratio 5/3. Each peak identifies the exponent which provides the invertible 'one' for the multiply operation of the enclosed group. So, the first group is about 15, the second about 85, or so.  The multiply ratio is always the Fibonacci golden ratio.

Precision defined:

Precision is the inverse of Shannon error, or the inverse of the separation between the complete exponent of light quant and the integer light quant that matches the nearest Null quant. It tell us how much spare room within the integer before Shannon separability is lost.

So, I am constructing two sets of digits, one which defines the set of multiply results, and one which defines the set of add results.  When those two digits system agree on what 'one' means, then we have a group. The Null ratio tells us how often we get a zero when we count. Each higher order group counts out the entire lower order group, one  down in dimension. Within each group, and across groups, Shannon separability should be maintained, is my unproven conjecture.

This five dimensional physics requires a complex set of vacuum spheres.

Three Dimensions

Why is the speed of light, multiply and the Fibonacci ratio so connected?

A very good question, for which I am not prepared to answer right now. But it has to do with multiply when there are no Null quants in the multiplicands.Light can multiply with Nulls as long as they do not make a whole 'add' integer.

The second plot

This is the world of physics, the 3/2 world. Notice how stable the first integer is? That is the proton. We will soon find out exactly where the electrons exist in this chart.

Counting out the Universe

Third Plot

Here I extended way into the next sub-groups and precision is dropping.  The unit of account is still the proton, and it must be floating around, possibly in groups, making sure Shannon stability is maintained.

Must be the multi-verse?

Fourth Plot

I have extended the fist plot out to an exponent of three.  Clearly the gain in group formation is lost, and likely my R Code is losing precision.


This is also my first plot from R code in a long time, I had to relearn the thing.