Synergetic Lattice Field Theory
CONTENTS
THREE-DIMENSIONAL CONTRACTION OF THE SYNERGETIC FIELD AT THE CENTER OF AN ELECTRON
In synergetic lattice field theory, elementary particles are not entities external to the field, but are rather localized distortions of the field itself. There is no concept of matter and field, or matter and space. Instead, there is just the field of space defined by the synergetic field and localized distortions of the field manifesting as the standard model's elementary particles.
Figure 1: Octahedral Jitterbug Transformation of the Synergetic Field. This animation shows a tiny section of the synergetic field consisting of eight left-handed vector equilibria (yellow) nested together with eight right-handed vector equilibria (pink). The animation shows the continuous, coordinated transformations of the two complementary sets of vector equilibria between their octahedral and cuboctahedral phases. When the members of one set are in their cuboctahedral phases the members of the other set are in their octahedral phases, and vice versa. There is a midpoint in the transformation when all of the vector equilibria in both sets are in their isomorphic phases . When the left-handed vector equilibria are fully contracted to their octahedral phases, they define the center region of a positive mass electron. Conversely, when the right-handed vector equilibria are fully contracted to their octahedral phases, they define the center region of a negative mass electron. The animation shows a continual oscillation of the synergetic fields isomorphic state back and forth between positive-mass and negative-mass electron configurations.