The net gravitrational increase in the direction shown by the arrows causes the rotational motion and an increase in resistance to angular displacement of the flywheel and other 'gyroscopic' effects relative to its spinning plane. This effect is analogous to the increase in resistance to angular displacement of a submerged and flowing water hose and I believe further demonstrates the concept of gravitrational interaction of an object with the 'gravisphere' and 'viscous fluid' analogy as previously described.

It can be appreciated that if the flywheel illustration is applied to that of a sphere, the maximum tangential thrust will decrease in effect towards the poles, producing a gravitrational vortex about the axis. Background Gravitration directed towards this vortex will react to rotate in this direction. If we consider the respective poles of the sphere to be of north and south orientation, it can be seen that by aligning a second sphere with the same direction of rotation axially to the first sphere so that the north pole of the first sphere is adjacent to the south pole of the second sphere, the Gravitration will rotate the same way. The Gravitrons will therefore be rotating at a similar velocity although crossing the path of each other as they radiate from the spheres. Some will collide in the process, thereby preventing many of them reaching and impacting on the opposite sphere. This process will result in forces that reduce between the two spheres, thus producing 'attraction'.