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  1                             
     Quantum  Symmetry   
 
 
                        
 
 
 
           Page Index                                                                                     
 2 Quantized Symmetry
  for Topological Energy
  Particle Modeling
                                                                                      
  3   Thermosymmetric  
  Boundaries of Psi
  Frequency Pulsation
                                                                                    
  2       Quantized Symmetry for 
   Topological Energy Particle
   Modeling                                                               
                                                                                   
                    The quark-string model for force points as fundamental particles of matter was unified with the
     expanded Schrodinger equation for one atom with quantum symmetry numbers as a variableto build a
     valid definition within the particle in a box argument's terms. Mapping that for topological clarity led to
     the inclusion of supersymmetry as a key feature, and since symmetry is a force it must be quantized.
     Symmetry is taken to be a field force consisting of quarks of the next smaller dimension of quanta, a
     size of about 10 ^-56  J.  That scale is  named the D5.  Quantum symmetry is uncanny, giving a perfectly quantized,
      symmetric design to the Ge atom.
                    
                     Since symmetrons are D5 quarks They are identical to the D4 ones,  at right
       find the topological map of the hexon.  It's quantum symmetry numbers are {*3,*4,*6},
       while it's six open faces act by organizing hexasymmetry among particles within it's
       matrix-field.  Mineral quartz crystals are bonded by hexasymmetrons as a force field. 
 
     __________ _______ _____ ___ --         ___     ___     S   _ __ ___                                                                                                                                                                     
                      Next, by that definition we need a variable to represent the quantum symmetry numbers in our
       atomic topofunc and all of the relative quantum particle functions for the complete set of energy particles, including
       the electron topofunc.  This is the {*n, Sn } variable.  A symmetron joule
        value exists for each column of the table of relatons and fundamons, with
        the energy value stored in it equal to the rels of that column's single relaton.
                     Hence each successive order of the series differential
       expansion of the Schrodinger equation denotes a new plasma stage of
       the  nucleus, and each advance to a new stage elicits emission of one Q4
       equivalent of that symmetron from the nucleons, due to the compressive,     
       concentric force of the electromagnetation stages which contract the atom
       and trigger all of it' electromagnetons to emit all internal, asymmetric energy
       as em photons to the enviroinment.  By this nucleon excitation the nucleons
       spin and emit their  successive stages of advancing symmetrons. They form
       wells like geysers as they move toward the nuclear surface, as shown at right.
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    Trisymmetron Topology

 

 

    S 3   The new variable succeeds in

  holding trace energy that exactly 

  fits the symmetopol functions.  

           It's quantum symmetry number defines the

   topology of each forcon compound energy particle.

   Picoyoctoscale atomic imaging is a reality of modern

   data processing technology. 

 

 

 

 

 

       SYMMETRY FIELDS

 

        The symmetries of the electron shells, subshells,

   and orbitals are defined by field-matrices of

   symmetron force field particles.