Wednesday, October 31, 2018


A single, very simple, Unified Fermion Lagrangian, produces the many separated, 
particle dependent, pieces of the Electroweak Fermion Lagrangian.

 All the Standard Model fermions, three generations of leptons and quarks, are found to be different excitations of a single unified field, as the eigenvectors of a single generator function with the charge  as only variable. The field's content determines the type of fermion and its characteristics.


Mathematica code for the Unified Field Theory

You can now download the Mathematica code for the Unified Field Theory.  The ZIP file contains the following notebook files:

(1)  FermionField_definitions_V1.00.nb  This file contains the definitions of the Generators used plus a set of useful functions. This file is called from the other two files when these are executed.
(2)  BilinearFields_V1.00.nb  The Bilinear fields are calculated for any Standard Model fermions.
(3)  Bosons_Tests_V1.00.nb  Tests on the Unified E.W. boson fields and their generators.

Tuesday, September 25, 2018

Download the United Fermion Field Explorer software

You can now download the UNIFIED FERMION FIELD software package
(see the instructions at the bottom of the post) 

I'm planning to make some youtube movies with instructions and demos.

-1  The software requires a 4k monitor or 4k TV (at windows 100% or 125% settings)
-2  The software is MATLAB code and compiled to a run-time executable.
-3  Download the zip-file and unpack it in the folder of your choice.
-4  Download and install the MATLAB run time package 9.0.1  (R2016a, 64 bit Windows)
-5  You may need to add the path: SET PATH=%PATH%;C:\Program Files\MATLAB\R2016a\runtime\win64
-6  Included in the zip-file is a bat file which does this for you: Add_Path_to_MATLAB_Runtime.bat


Saturday, September 8, 2018

I'm making earlier work available via this blog.

This includes chapters from my book and a number of papers of interesting papers.

Relativistic Quantum Field Theory

Part I   Relativistic foundations of light and matter Fields

             Chapter 1:    Elementary solutions of the classical wave equation 
             Chapter 2:    Lorentz contraction from the classical wave equation
             Chapter 3:    Time dilation from the classical wave equation

             Chapter 4:    Non-simultaneity from the classical wave equation

Part II   Advanced treatment of the EM field

             Chapter 5:    Relativistic formulation of the electromagnetic field
             Chapter 6:    The Chern-Simons EM spin and axial current density
             Chapter 7:    The EM stress energy tensor and spin tensor  
             Chapter 8:    Advanced EM treatment of Spin 1/2 fermions  

Part III   The relativistic matter wave equations

             Chapter 9:     Relativistic matter waves from Klein Gordon's equation
             Chapter 10:   Operators of the scalar Klein Gordon field
             Chapter 11:   EM Lorentz force derived from Klein Gordon's equation
             Chapter 12:   Klein Gordon transition currents and virtual photons
             Chapter 13:   Propagators of the real Klein Gordon field
             Chapter 14:   Propagators of the complex Klein Gordon field
             Chapter 15:   The self propagator of the Klein Gordon field

             Chapter 16:   The Poincare group and relativistic wave functions
             Chapter 17:   The Dirac Equation 
             Chapter 18:   Transformations of the bilinear fields of the Dirac electron
             Chapter 19:   Gordon decomposition of the vector/axial currents
             Chapter 20:   Operators and Observables of the Dirac field
             Chapter 21:   The EM interactions with the Dirac field
             Chapter 22:   The Hamiltonian and Lagrangian densities

             Chapter 28:   Full Gordon decomposition of all bilinears