Heavy equipment.

 

Three heavy stick propulsion with specific bearings system and three separated electric motors. However, for the better operation of the device, the three generators should be doubled with three additional generators, so there is the need of six generators where half of them would be rotate in one direction and another half in opposite direction. If the generators would be turned by 90 degrees in vertical plane than the three of them will be enough but then the electric motors can be connected to them through 90 degree angled conical gears.

Six rotors system with one rotating. The center of rotation should be slightly lower than now and the stick slightly shorter than the forces should be greater on the upper internal side of the external rim. What I was just trying to obtain placing the center of rotation in this point as it is now, was to avoid too strong vibrations and I intended to obtain smoother working of entire device but doing this I obtained to less propulsion force resulting from difference of mass length on each side of the generators. The more mass / length on upper side in rotation the more centrifugal force difference will be obtained, but this all should be however balanced in designing because there are certain limits in such a device and after crossing them this kind of propulsion may become useless.

The assumption is this: the masses that rotate stick out more at the top, so I have more mass there, more weight, more centrifugal force due to the rotating eccentric. At the bottom, however, they do not touch the rim at all, inside which they rotate, therefore they do not press on it with their weight. Another situation is at the top, where they are pressing forcefully by mass and the centrifugal force of rotation. I would like to add that the outer rim directs these masses to move along the trajectory in such a way that the situation as above occurs. All this is possible by moving the lowering of the center of rotation slightly downwards and not in the geometrical center of the rim, in the horizontal position the masses are so dimensioned that they fit the length of the chord at the height of the pivot handle. In the vertical position, the masses are not equal to the inner diameter of the rim.

I will add another explanation for the reluctant: let's say you have a bucket of water, sand or other heavy material at your disposal, then imagine that you are able to make circles in a vertical plane with this bucket, you know the force then spreads on all sides in the same direction with centrifugal force and there is no drive then any, except that the bucket is pulling your body weight in all directions. However, imagine that you are able to add sand to the bucket while it is still horizontal and moving in the upper hemisphere of the rotation, and imagine that you are removing sand from the bucket when it is on the other side horizontal so that it is moving again. was lighter then the force will not be the same in all directions, it will be greater at the top, where the centrifugal force will be magnified due to the increased mass.

This explanation does not necessarily mean that the whole system, according to this explanation, will work, because in this case, without the base on which someone is standing and rolling the bucket, the whole thing would not work, which would have to be reckoned with if the device were to be found in space, where there is a vacuum and there is no point of support. Therefore, among other things, each generator should be at least paired with the same generator, but with the opposite direction of rotation and synchronization. Which may also raise doubts among some who read this as to the effectiveness of this solution, because someone may think that this point of support is still needed, but please imagine that with a paired and synchronized system at the appropriate rotational speed, the point of support does not it is necessary because the excess and unbalanced centrifugal force causes it to hold the whole in place and even move according to the surplus force vector, even after removing the support. The kinetic energy acting on a mass is equal to the force of gravity when properly applied.