Some Relative Gaussian Forms of one arbitrary universe relative to another arbitrary one

Here is some knowledge about the various Relative Gaussian Forms of different universes relative to any arbitrary initial universe.
The Gaussian format of other universes may be used with Gaussian members being imaginary numbers.

An alternative Gaussian format for our universe may describe all points using spaces that have Gaussian members(from the upper left-hand corner to the lower right- hand corner)* of ~1.104735878*10^(-81)i instead of 1.

This is because (32pi i)/9.1*10^82 = ~1.104735878*10^(-81)i                 

The Gaussian members* of the main universe of the middle mini-continuum would thus be 32pi i + ~1.104735878*

10^(-81)i.

The Gaussian members* of the main universe of the far mini-continuum would thus be 64pi i + ~1.104735878*10^(-81)i.

There are 9.1*10^82 universes per mini-continuum, making

27.3*10^82 universes in the overall space-time-continuum.

There are 96 spacial dimensions plus time, and a potential

unscattered charge of up to 96pi i eV per BTU. (Any additional imaginary charge is scattered.)

For our Overall Space-Time-Continuum,

ln(-1) is less than +Capital i is less than ln(1).

[ln(-1)]^2 is less than -R is less than [ln(1)]^2

[ln(-1)]^3 is less than -Capital i is less than [ln(1)]^3

[ln(-1)]^4 is less than R is less than [ln(1)]^4.

So, ln(e^(i pi)) does not equal i pi, since i pi does not equal

ln(-1). And ln(e^(2pi i)) does not equal 2pi i, since 2pi i does

not equal ln(1) or 0. Rather, imaginary numbers fall between

ln(-1) and ln(1). This is why most points stay in the same universe between any two iterations. Most points remain relatively real one to another.

These are a few of my recent thoughts on string theory.

God Bless You!

Sincerely,

Samuel Roach