Dimensions of Space and Mass

Space and Mass follow the same pattern, 
named the Byrdwell Model for Dimensions (BMD).
We can talk about Dimensions of Mass 
in the same way we talk about Dimensions of Space.
The Dimension Model of Mass (DMM) is the application of mass into the Byrdwell Model for Dimensions (BMD) 
and the DMM expands the BMD to deeper Deconstructions.

Space and Mass follow the same pattern, the
Byrdwell Model for Dimensions (BMD)

The first question is: could the equations for Dimensions of Space be applied to mass? 
Could the concept of Dimensions of Mass be conceived? The answer was obviously Yes! because the math has proven irrefutable.
The duality of mass matched the duality of space, and the First Unit was dual but twice as important in both Space and Mass, so it was 2/2 =1 in both Space and Mass.

The Dimensions of Space and Mass can be put in the same terms.

The First and Second Dimensions of Space  and Mass are:
2(d^p)/2p and (d^p)/2p for Space and 
2(m^p)/2p and (m^p)/2p for Mass.

These both follow the general form: 2(x^p)/2p and (x^p)/2p.

This is the foundation of the Byrdwell Model for Dimensions (BMD).

The Byrdwell Model for DImensions next incorporates the concept of Deconstraction that was at the heart of The Pi Paradox. 
Radius, r, is the first deconstruction of diamter, d, as follows: 
d = (d/1)
r = (d / (1+1))  =  d / 2
In The Pi Paradox, it is shown that one symbol for pi has two different meanings based on the two different units, r and d. Radius, r = (d/(1+1)) is the first increment in the denominator of d = (d/1), thus, radius is the first decrement, or deconstruction, of diamter. 

If we increment the denominator of the Dimension of Mass equation, it is (m^p)/(2p+1), called a Deconstruction of Mass.

The Dimension Model of Mass (DMM) is a special case of the
Byrdwell Model for Dimensions (BMD)

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Slides on the Byrdwell Model for Dimensions (BMD)

Dimension Model of Mass (DMM​​) Slides

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