The Theory of Systemic Evolution

 by Allan Webber B.Sc (Uni of Adelaide)

The Physics of the Yin Yang

Copyright January 2011

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Below I set out the principles and tenets by which I explain the formation of the Universe, its Laws, its Constants and its Evolution. These are the universal rules for all Evolutionary systems.

In this presentation I will be presenting a model that offers a completely new explanation of cosmology and evolution without at any time deviating from good Physics and that which is already known. It doesn't challenge od ideas but explains them and generates new concepts and understandings worthy of scientific exploration. It lalso eads to some startling conclusions about the nature of time Ana Dark Matter and offers values for the lifetime of the Universe and evolutionary species. It shows how the universal constants and equations evolve out of a simple principle involving continuity between a Ying Yang pair. All of its elements arise out of the number TWO. 

There are three elements required for evolution to occur namely

  1. Continuity 

  2. The Number TWO.

  3. A Process that resolves discontinuity.

With only these tools I can construct the  universal equation.

 

Chapter 1- The Basics

The Chaos Continuum axiom.

The Genesis Axiom.

The Steps to Creation

  Steps from Chaos to Creation

  • Step 1 of Creation is the Linking of two pockets of chaos.

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  • Step 2 of Creation is the formation from Step 1 of a chain..  

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  • Step 3 of Creation is the formation from Step 2 of a cell  that binds two chains in  close association.

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  • Creation is the formation from Step 3 of evolution-capable cells that maintain their links even when split.

 

 Chaos/Continuum/Nutrient with Affinitive Pockets

 

The Continuity Theorem.

 

The Mechanism

There are always two lineages  involved in any discontinuity.

These form the Parent Yin Yang.

There are always four  new lineages after the discontinuity creating  two Yin Yang pairings. These pairings are also a Yin Yang.

Each pair carries one direct link to its parents.

Each pair  involves an interchange link to the other parent (Yin becomes Yang, Yang becomes Yin).

The naming as Yin or Yang is based on the direct line to the parent.
  e.g.  The Yin Child has  a direct Yin link to the Yin Parent.

 Proposed  model for achieving continuity.

 

 

The Symbols for the evolutionary Unit & Tree.

In  order to simplify the presentation of the mechanism  for resolving discontinuities I use the  symbol shown  on the left. The right hand symbol I use to represent the tree it forms. 

 

 

Values Associated with Discontinuities. 

The values by which the totals are retained is the essential part of the achievement of continuity.

The distribution for Binding Agency and Material differ. in the manner discussed below.

 

Boundary Discontinuity resolution involves redistribution of the material from the parents to the two offspring.

There are four links to the values of each parents material so the assigned packages are the Parental value divided by 4 

The  parcels to be allotted  are represented  by VYi (Yin) and VYa (Yang)

Each parent child link is shown by using Yi (Yin) and Ya (Yang) lettering.

The values received  by each Child are:

YaYa = VYa              +  VYa  
YiYi =                 VYi             +VYi

YiYa =               VYi  +  VYa  
YaYi = VYa  +   VYi  

The value of  (VYi+VYa)  / VYa  and (VyA+Vyi)  / VYi determines the exchange rates between each parental line . From this relationship the Universal  Constants evolve.

Highly significant understandings arise from these relationships

Material Discontinuities and their resolution.

Material  Discontinuity resolution is a Yin Parent Discontinuity with  a Yang parent element.  It involves lowering the Binding agency to release Usable Material. 

QUANTUM NUMBERS

Since each Generation  has 2N discontinuities it is relevant to call N the Quantum number that identifies all components sharing the same Packet Size.

Some number  series  that will be important because of the use of discontinuities and Quantum Numbers are: 

  • Sum of Quantum numbers 1 to N:                                    1, 3, 7, 12 ........................ (N2 -1) 
  • Sum of Discontinuity Packets up to N-1:                    0, 1, 5, 13, 29 ... (((N-1)2 -1)  x N2 ) .
  • Order Number of Discontinuity L in Level N:                                    L- (((N-1)2 -1)  x N
  • Ratios based on A/A+B from 1 to N2   
       
       R( A, B )                 =    
                  A/( A + B )
       R( B, A )                 =                (1- A( A+B )

      R( A, A )                  =                              1 / A          
      R( 1, 2 )                   =      
                             1 / 3

      R( A, 2A ) 
                   =                                1/ 3      
      R( 2A, A )                =                                2/ 3   
     
      
      R( A
    2  , A2  )            =                             1 / A2    
      R(
    N2  , N2  )            =                             1 / N2    

     
    R( 7, 15 )                  =                                 PI   

      From these tables we can begin to understand why equations have a similar form, it is all based on the position in the Quantum level at which the discontinuity occurs. e.g A = Pi . r2E = M . c2         (See later)l. 

Quantum Relation Diagram 

 

PI (22/7)  is  the constant uniting the  discontinuity between the 7th  Yang element and the 15th Yin element in every quantum level above 3,

The Mechanism for Resolving Material (Yang Parent) discontinuities.

The values involved in the resolution

 

MORE TO COME (excerpts below)

 

Chapter 2- The Evolution of the Universe and the Equations that control it.

The Early Evolution of the Universe

Mass is clearly of the Yang line and came into being  in the universe quite early on. The existence of this conversion relationship shows Energy came into being in the same generation and is of the Binding Agency or Yin line.

 
 
Tree

First few Stages of the Universes Evolution

 

The Speed of Light (c).