Each of the weight transfers between the inner and outer wheel give rise to
a moment of the same sign. CW if the wheel is rotating one way and CCW
if it is rotating the other.
These moments sum to a net moment on the wheel as a whole, i.e. the
combined inner and outer wheels.
All other vectors must add to zero since the wheel as a whole has no net
movement up or down or to one side or the other.
Therefore the wheel must rotate with the combined moment.
In effect the slicing of a single whole wheel into individual inner and outer
wheels has released the internal shear strain energy between the inner and
outer parts of the whole wheel.
Proof Doc's wheel must work
Moderator: scott
Proof Doc's wheel must work
AVE MARIA, gratia plena, Dominus tecum.
Ô Marie, conçue sans péché, priez pour nous qui avons recours à vous.