How can this be? How can you do this?

Well, it goes something like this:

- Imagine a Planck diameter (L) sphere,
- and a Planck mass (M).
- Imagine the vacuum of space is composed of an infinity in all directions of these Planck Spherical Units (PSUs) overlapping like ripples passing through each other in a pond.
- These PSUs look, like, when projected into 2D the flower of life pattern:

Now, with this fabric of space time defined, we now have a number for the density of the vacuum of space time. Basically, that number for the density of space time T is simply a geometric argument of the Planck mass M divided by the volume of a sphere with diameter L and including a term for information flow (and more detail I will simplify after re-reading Haramein's paper). This is the PSU.

$$T = {M \over V}$$

$$V={4 \over 3}\pi R^3$$

$$R={L \over 2}$$

$$V={4 \over 3} \pi {L^3 \over 2^3}$$

$$V={\pi \over 6} L^3$$

$$T={6 \over \pi} {M \over L^3}$$

T is an unbelievablely huge number, and what is also unbelievable is that I am free styling, going from memory Haramein's analysis, and in simple words I am about to conjure up the Schwarzschild solution to Einstein's field equations, a simple mass radius relationship. I am not going to even look it up, merely read Haramein's paper for a quick reminder of the next steps and blow your mind with a solution grabbed straight out of the mind, straight from a logical assumption, straight from the ancient teachings and examples. Straight from the Source. Stay tuned for part #4.