The physical process of nuclei delocalization made possible the formation of molecular orbitals extended from the reality of atomic orbitals and its physical consequences: the existence of atoms, molecules, and the physical universe. Similarly, in forming a quantum theory of the space-time continuum, it is again necessary to take advantage the productive idea of delocalization, in this case, the delocalized space-time charges, in order to theorize the formations of both matter and energy. Space-time delocalization works, simply because there are two distinct topologies: the H-plus and the H-minus topologies. Without delocalization the background space-time fabric remains forever as a physical continuum without any notable distinction, direction, or any reference of motion. This is like a tapestry without its multi-colored patterns, telling a story or many stories about all the spatial-temporal events comprising the totality of the physical universe. Nonetheless, by delocalization, the featureless static equilibrium tapestry of the space-time continuum becomes a local infinitesimal motion of dynamic equilibrium.
The concept of dynamic equilibrium as discovered by Ilya Prigogine and he was awarded the 1977 Nobel Prize in Chemistry for his works. Dynamic equilibrium implies a physical concept that the agents of change are a real force balanced by a fictitious force providing continuous change of any given physical process. There seems to imply that without the concept of fictitious forces dynamic equilibrium could never be realized anywhere and anywhen in the universe. However, in a quantum theory of the space-time continuum, all infinitesimally local primary forces are real. Their vector cross product with the local infinitesimal metric is a polar vector, not an axial vector (pseudovector) as what classical physics suggested. Subsequently, the scalar dot product of these vectors among themselves gives equivalent physical units for the square of energy. If this scalar dot product is expanded using Lagrange’s identity of vector analysis, the delocalized topologies emerged if and only if the dot product of two metric or the dot product of two primary forces are identically zero.


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