Via KeelyNet.com: An
introduction to the quantum geometry of Energy at the Planck Scale.
Covering its Electromagnetic properties and various equilateral
geometries.
'Tetryonics - the Charged geometry of EM mass-ENERGY-Matter' whose
founding principle is that of EQUILATERAL energy is the foundation
geometry for all quantum mechanical processes is presented here as just
such a solution to the current quandaries of Quantum Mechanics.
The
3D standing-wave geometries of Matter provide a rigid structure that
displaces the surrounding Vacuum energies and creates a pressure
gradient which we call Gravity.
And the destruction of these Matter geometries in turn creates
radiant energies that propagate our into the surrounding space to weaken
and form the Vacuum energies that permeate all of Space.
The eternal cycle of Matter creation and destruction within Stars and
Galaxies is what drives the Universe we see today causing it to
contract as it forms gravitational Matter and to expand as it
restructures the standing-wave Matter into radiant forms of Energy
(Light and heat).
The same process offers us clean, limitless energy for all our needs
as well as unlimited resources from the restructuring of this energy
into it's varied elemental and compound forms.
Equilateral energy provides the foundation for the creation of a
single equation that expresses EM mass-ENERGY and Matter as the result
of geometric charge interactions.
Applying equilateral geometry to Energy quanta has been shown to
firmly resolve many of the current mysteries plaguing the Standard model
and provides a firm foundation for the development of a single unified
quantum theory uniting all quantum and macroscopic forces and
structures.
In addition to revolutionizing our understanding of Quantum
geometries and interactions, Tetryonic Theory facilitates the
development of a whole new field of Physical maths based on equilateral
triangles in lieu of the spherical geometries historically employed.
It
effortlessly merges the tested features of Classical mechanics with the
statistical probabilities of quantum mechanics and scales up to the
cosmological scales of General Relativity.
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