Vibrator, I am confident that if you confine your concept to a closed system 
that both the angular momentum and angular energy will be conserved.  In  a 
simple case of a rotating object, if the MoI is changed by a factor of two, 
then the object spin will speed up or down by that factor.  And, as a 
consequence the angular energy will remain the same since it is proportional to 
the square of the angular speed but inversely proportional to the MoI.

I can not comment upon your special system because for some reason I did not 
get additional information about your setup.  You can be assured that the 
conservation laws are intact.

Dave

Sent from Mail for Windows 10


From: Vibrator ! <mrvibrat...@gmail.com>
Sent: Thursday, January 31, 2019 2:34:15 PM
To: vortex-L@eskimo.com
Subject: [Vo]:A simple example of Mechanical Over-Unity 
 
It looks to me like a fait accompli, but i might as well be claiming prince 
Albert in a can.  Yet i NEED to know whether this is real or crass error.  Some 
kind of resolution!

It's just basic mechanics - force, mass & motion.  I know there's people here 
with a good grasp of classical physics - and this really IS dead-simple - all i 
need is anyone confident enough in that knowledge to be prepared to 'call it', 
one way or the other.

I'm on me lonesome here - no academic contacts whatsoever, and with the mother 
of all absurd claims..  


What it is:

 - Changing MoI, whilst rotating, without performing any work against CF force. 
 Decreasing and increasing MoI this way effectively creates and destroys 
rotational KE.

 - MoI is caused to 'flip', instantly, thus causing an instantaneous change in 
velocity, ie. a binary change in physical velocity, without physically 
accelerating, or equivalently, via an effectively infinite acceleration.


 - A series of Working Model sims demonstrating these results, tracking all 
input and output energy; the latter, calculated via two independent routes in 
parallel, with perfect agreement and in apparent confirmation of OU.

There are two different forms of input work applied: 

 - crude 'motors' - tho not meaningfully 'electrical'; they're simply torque 
controlled over angle, and so producing a "torque * angle" plot

 - 'linear actuators' - but again, merely the application of linear force 
controlled over a displacement, and again plotted accordingly


So i've been taking these two integrals - at least, in those cases where's 
there's any input work at all - as 32,765 data points crunched with a Riemann 
sum via Excel.

Happy to provide those if anyone wants to see 'em.

Likewise, if anyone wants to see any variations / sanity checks, i can knock up 
more sims..

The thing is, in the most basic form of the interaction, there's no input work 
at all.. yet a 200% KE gain.

With only a very trivial modification (gravity brought into play), the gain 
rises to 800% - partly because the torque * angle integral goes substantially 
negative..

I've solved it down to 1/10th of a microjoule, so the gain appears to be many 
orders over noise.  

Please - anyone - is this for real or have i completely lost it?

https://drive.google.com/open?id=1P1tlUn7THSKZ0CjWaFHFzFtOfrYVY6Ls

NB: MoI switch-downs greater than factors of two are equally feasible - so we 
could likewise square or cube rotKE with little more difficulty..

Climbing the walls here..

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