Fletcher wrote:I think that his wheels must be affected by Cf's, but not greatly (by efficient design) i.e. Cp's/Cf's are not the driving force of his wheels, imo.
I'm arguing that a.cf=G is the limit of a mechanism to get affected by gravity.
The correct-Handle Construction-design would just be locked to the rim, and would not do anything until friction slows it down and the centrifugal acceleration at the top becomes less than 1 G. Only then can this mechanism ever so slightly return to the center, do it's thing, speed up yhe wheel, and push the weight back to the rim.
ovyyus wrote:Weights that can only move around the rim (no radial motion) would be immune to cf.
But can they move by means of gravity? When the centrifugal acceleration (a.cf) close to the rim is much higher that 1 G?
WaltzCee wrote:Maybe the sum of gravity and centrifugal force at the bottom loaded a spring by allowing the mass at the bottom to slip a little bit. Then the energy trapped in that spring restored the weight to where I came from at the top, and the extra energy in the spring was used to imbalance the wheel somehow. The imbalance might have been moving the weight around the rim as ovyyus suggested.
That could counter the "a.cf=G" argument.
When we skip the slipping part maybe we can determine a crude logical consequence of such spring system, or something that effects in a similar result.
(For the 4.6ft diameter situation, and Gravity down = -g)
At standstill there's a spring pushing a weight-system inwards with some springforce Fs= mg
-Thus at the bottom it balances with -mg+Fs=0, and at the top it experiences -mg-Fs=-2mg
So at maximum rotation where the centrifugal force is Cf=2mg the situation is:
-At the bottom it experiences -mg+Fs-Cf= - 2mg, and at the top it experiences -mg-Fs+Cf=0
I hypothesize that this may indicate that the driving force (whatever it does) is at the top. The bottom mechanism 'floats'. And any effect/action here would interfere withe that centrifugal theory.
At max speed the system is out of driving force when the top mechanism 'floats' when the centrifugal force balances with the spring force. The bottom mechanism is now centrifugally glued to the rim.
Perhaps the same with the next almost-4g-situation.
As a counter-note: There's no 3g situation. So "4g" could 'simply' indicate a doubling effect of an implementation that's not a spring.