Since, space dimensions are orthogonal, these particles collides with energy oscillating in the space dimension perpendicular to the direction of travel. These oscillating energies are not necessarily in opposite direction to each other. If it is necessary that the waves be first destroyed by cancelling energies along \(t_T\), then the oscillating energies must oppose each other when the waves collide. Furthermore, these energies must be in phase given their opposing orientations. The probability of a collision satisfying these two requirements of orientation and phase is,
\(P_c=\cfrac{1}{2\pi}.\cfrac{1}{2\pi}\)
but since the particles can be in the same direction with \(\pi\) phase difference and still collide and temporarily cancel energy along \(t_T\),
\(Pro_c=2P_c=\cfrac{1}{2\pi^2}\)
After the waves' destruction, it reforms into a wave that exists in \(t_g\), and travels along \(t_c\) at light speed. When the particle/wave depart after reforming, they have oscillatory energy along \(t_T\), ie. a positive gravity particle. The waves' destruction during the superposition is only temporary, but is necessary, for the particles to reform. During the process, \(t_c\) and \(t_g\) swap roles.
The new particle is accelerated in the third space dimension perpendicular to the other two. This is because, momentum along the line of collision/travel is destroyed so the resulting wave will not have any velocity component along this direction; energy along \(t_T\) is perpendicular to the line of collision/travel and the new wave is accelerated along a direction perpendicular to the oscillating energy. Given many collisions along the same line of travel, the positive gravity particles emerge perpendicular to the line of collision, at the point of collision (and/or the velocity component at light speed).
Since the collision can result in no swapping of roles between \(t_c\) and \(t_g\), the probability of generating positive gravity particles after the collision, \(P\) is,
\(P=\cfrac{3}{4}Pro_c=\cfrac{3}{8\pi^2}\)
There can be two positive gravity particles, or one electron and one positive gravity particle, or two electrons going in opposite directions after the collision.
This is a description of what might happen during the collision of two electrons head on. It is not an explanation of how gravity particles are created (Why \(t_c\) and \(t_g\) can swap roles?). However it does suggest that, by similar processes, other types of particle can be created by banging other particles of the same type or not. The salient point is that the colliding waves (the particles interact as waves when closer together) be temporarily destroyed by cancelling their oscillatory energy components.
I cannot afford tall burgers, only big brinjal on offer. And if you must know, I cut the eggplant into small pieces, steam them over rice and stuff my mouth with them. That's where I stuff myself with it, ma'am.
Now, I am still a happy person. Om...brinjal...Om...
Note: It is also possible to temporarily destroy the waves by aligning them such that the momentum along \(t_g\) cancels when they super-impose. In this case there is no phase requirement, only an orientation requirement for the temporary destruction of the waves.
\(P_c=Pro_c=\cfrac{1}{2\pi}\)
the rest follows. The probability of generating positive gravity particles after the collision, \(P\), considering both possibilities, is,
\(P=\cfrac{3}{8}\left(\cfrac{1}{\pi^2}+\cfrac{1}{\pi}\right)\)
Om...brinjal...Om...
