Free energy from gravitation using Newtonian Physic

[pequaide]

All the motion is in the top mass; whether it is spinning or moving forward.

[pequaide]

No portion of the rim is being lifted, because for every point of mass at say 23? there is an equal mass at 203?. If 23 is going up 203 is going down, and the same is true for all points around the balanced ring or rim.  Take the example of a modern wind turbine; the blades are not being lifted by the wind they are only turning. Nothing has to be lifted to achieve spin.

The center of mass is dropping because the slope allows gravity to act upon it.  And I believe you are correct; the acceleration is in relationship to the sine of the angle. Sine is of course in proportional to the length (rolling surface) of the ramp.

Classic physics would expect the rim to roll up the opposing ramp to the very same height if it were not for the existence of rolling friction and air resistance, the same rise in height that we see in pendulums.

And again: it does not matter whether the rim is spinning or translating, all the motion of two opposing masses is held in the top mass when the other is on the bottom.  If both masses have accelerated according to the relationship of F = ma, then all the momentum is held by the one mass and energy has been made.

[pequaide]

Force is applied to the pendulum frame (at the point of rotation) just like force is applied to the ramp. Tilt an air table a few degrees and slide pucks on it, force is still applied to the table but it has no affect upon the experiment. These are called balanced forces and F = ma works even though these forces exist.

[Paul-R]

  When a kid leans back on a swing, they go higher and higher. They're increasing their acceleration.
And if a weight attached to the pendulum is doing the same thing, why would it be different ?

I reckon the kid is using back muscles to impart energy to the seat of the swing.

[pequaide]

You have a fundamental Law available to you that predicts free energy, stay within that Law and you have a very good chance of being successful; the Law is the Law of Conservation of Momentum.

For example: say you have two pendulums side by side that drop .051 meters, both pendulum bobs are moving 1 m/sec at the bottom. Suppose you devise a way of giving all the motion to one of the two bobs, the bob in motion will not rise .102 meters, it will rise .2038 m. You have doubled the energy. d = 1/2v?/a

I once saw a torsion pendulum, in a German clock, that dropped vertically of course but rotated horizontally.  If you then applied the cylinder and spheres phenomenon (previous posts) you would have a simple way to make energy.