There is a conflict here. When two electrons get close their momentums add and the effect is to create a repulsive geodesic. Momentums canceling each other out create attractive forces. When an electron approaches a baryon the momentums are orthogonal to each other. Their addition together increases the overall momentum. An inductive conclusion states that this would lead to a repulsive geodesic, as seen in the two electron's case. How then can a baryon gravitationally attract an electron, a lepton?
The answer comes into the fact that their momentums add together to shrink space in a direction orthogonal to the direction of travel. Recall the ant traveling on a balloon. The traveling ant on the balloon is moving along a straight line on the top. It is not circling around like the electron ant was previously doing in the e-field case. This ant represents a neutral particle. The ant's path travels along moving from left to right, dropping at the electron's warp and then rising again, still proceeding in a straight line along the top. Compare this to a parallel balloon far enough away so that the electrons warp is negligible. An ant traveling along would not make the same drop. This second ant would be a little further ahead of the ant traveling near the electron. The first ant had more space to travel past. It actually would look like it slowed as it traveled a vector off of its original path, up and down, through the electron's dip. This dip is gravity.
When one plots the amount of dip around the electron, one gets the space-time warp as derived from general relativity. An ant traveling near enough to see some dip but not directly over it has a curved geodesic. The side of the ant closer to the electron has a slightly greater distance to travel and falls behind the other side of the ant. This creates a geodesic curve towards the electron, and is viewed as gravity
All particles are made up of momentum proportional to mass. All particles affect all other orthogonal traveling momentums by creating longer paths of travel. The amount of momentum determines the amount of orthogonal shrinkage, hence gravity.
One conclusion is that particles and antiparticles are attracted gravitationally by other particles. Since the earth mass is made primarily of protons and neutrons, positrons and electrons fall down equally. Antiproton rest momentums are anti-aligned with proton momentum, not orthogonal, and would not see any gravity effect, positive or minus. One exception to this though, there may be a 2/3 of momentum effect. If a proton has three micro-dimensions to travel along, the momenutm may not anti-align. In this case gravity would be attractive between particles and anti-partcles, but would only have 2/3 of the gravitational mass.
This 2/3 effect is also present for the electron charges seen in quarks. It’s a result of three dimensions for strong space.
Last Updated on November 2, 1997 by Bob Rutkiewicz