Zero Vector

Due to its zero-vector resultant E and B field nature, the r-wave primarily exists in, and acts upon the nucleus of each atom, doing little to the atom's electron shells except "squeeze" the electrons in passage. it-waves are primarily emitted from, and absorbed by, the nucleus of the atom. ❋ Unknown (1990)

However, even though the summed mechanical wave has a zero-vector resultant with regards to translation, each of its paired and opposite internal mechanical force components forms a mechanical stress. ❋ Unknown (1990)

If, on the other hand, infolded finite vector components exist in the zero-vector (that is, if it is a zero-vector-resultant system of multiple non-zero translation vectors), then internal stress due to the zero-vector system exists internal to the object or point. ❋ Unknown (1990)

Therefore, when two or more translation vectors sum or multiply locally to a zero-vector translation resultant, in such an "unstressable" vector space one is justified in: (1) replacing the system of summing/multiplying translation vector components with a zero-vector, and (2) discarding the previous translation vector components of the zero-vector system. ❋ Unknown (1990)

And that has been omitted because of the assumptions of the vector theory in the nature of: (1) EM vector field combination, and (2) a zero-vector resultant of the interaction of multiple nonzero EM force vectors (34) (35). ❋ Unknown (1990)

As can be realized, by changing the magnitudes, phasing, directions, rotations and dynamic frequencies of the vector components of the zero-vector stress system, very elaborate and sophisticated structuring of the local space-time medium (the local vacuum) may be deterministically constructed and controlled at will. ❋ Unknown (1990)

That is, one may properly equate the translation zero-vector system with a zero-vector, since the presence or absence of the combined vectors can have no further action. ❋ Unknown (1990)

If, in addition, no infolded finite vector components exist in the zero-vector, then no internal stress due to the zero-vector exists internal to the object or point. ❋ Unknown (1990)

(i.e., pump) the mirror during the mechanical (3-space) stress phase of the standing wave, and the zero-multiplied (modulated) zero-vector resultant heat energy components can pump the mirror during the EM (5th dimensional) stress phase of the standing wave. ❋ Unknown (1990)