Google+ Followers

Saturday, March 21, 2015

The Derivation of MpRp = 4LM #3

From simple words that anyone who can read will come the mass radius relationship for black holes.

How can this be?  How can you do this?

Well, it goes something like this:

  1. Imagine a Planck diameter (L) sphere, 
  2. and a Planck mass (M). 
  3. 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.
  4. 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.