4 times the Weight, 4 Times as High

[james.lindgard]

4 times the Weight, 4 Times as High
This is a clue quite a few people have wondered about. And Conservation of Angular Momentum explains it.
what needs to be considered is Rotational - Linear parallels.
http://hyperphysics.phy-astr.gsu.edu/hbase/mi.html

This is something that might not be realized in one day by reading a post. This is very much accepted in science. In terms of Bessler's clue, let's say he needed 32 times the kinetic energy of the mass/weight in question.
An example is if 2 - 1 kg weights are being used, they need to generate 9.8 N-m's * 32 = 313.6 N-m's. With Conservation of Angular Momenum, that requires r = w and r/2 = 4w.
This tells us that if the 1 kg weights rotating at 1 meter from the axle and traveling at 1m/s will generate 32 times their kinetic potential if their radii becomes 6.25 cm's.
Then the Moment of Inertia can be converted into linear force propelling a weight 4 times heavier 4 times as high and do so rather quickly.
There is also a neat toy somebody once showed me and it relates to Bessler's weight wheels, inertia, velocity and momentum.


@All,
I have sent a message to Scott asking him if he would take issue if anyone posts personal attacks or demands proof or states that only building will tell. And if someone doesn't understand how Conservation of Angular Momentum is different, it can be discussed.
From Merriam-Webster.com;
Forum;

https://www.merriam-webster.com/dictionary/forum

[John doe]

I believe I agree with everything that you stated.
Actually I've done some research on angular momentum and have a few ideas that I would like to try but as of yet have not made it off the drawing board, although if for some reason my current build goes tits up and runs into a dead end then my next build will probably be an exploration into angular momentum.

[james.lindgard]

I'm working on a spreadsheet for it. Inertia will need to be compensated for. That could help to explain why Bessler's wheels were 4 meters in diameter. It will take a little work but I think it will be worth it.