| |  |  | A DEVICE FOR TESTING SINGLE AND DOUBLE OSCILLATIONS
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 | |  |  | This is a finished product, or a toy, a creative toy.
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 | |  |  | It can also be used for educational purposes.
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| |  |  | The device is planned for production and it can be ordered in various sizes.
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 | |  |  | Smaller for individual use, and larger for schools, universities, institutes etc.
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 | |  |  | It can be used to witness certain unusual phenomena,
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| |  |  | which differ from present energy transfer that uses transmission.
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 | |  |  | On one side, there is an adjustable console,
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 | |  |  | and on the other the oscillating physical pendulum.
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| |  |  | Because of the minor resistance, | 
 | |  |  | some hundred oscillations are needed for the pendulum to stop again.
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 | |  |  | On the other side, we have the option of adjusting the elastic wire,
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| |  |  | which also takes some hundred oscillations to stop.
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 | |  |  | To see it better it is possible to put a light object
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 | |  |  | on a wire in order to see the length of oscillations.
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| |  |  | We can burden the pendulum by placing a piece of paper on it
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 | |  |  | which crates certain drag. We'll see what happens next.
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 | |  |  | In a very short time, just a couple of seconds
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| |  |  | drag causes drastic amortization of oscillations.
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 | |  |  | Let's try a similar experiment with the elastic wire,
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 | |  |  | which has minor amortization during free movement.
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| |  |  | There will be a minor amortization, if the drag is minor.
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 | |  |  | Then, oscillations will be long again. | 
 | |  |  | If we place a piece of paper horizontally, | 
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| |  |  | we will see the difference in the length of oscillations.
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 | |  |  | Let's see that. OK. | 
 | |  |  | Now, with a major drag, drastic amortization occurs sooner.
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| |  |  | Therefore, we see slowing down because of the drag, instead of hundred oscillations.
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 | |  |  | All of this complies with laws of physics. | 
 | |  |  | However, let's see what happens with double oscillations.
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| |  |  | The pendulum causes the wire to oscillate.
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 | |  |  | However, if the wire starts to oscillate first,
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 | |  |  | the pendulum will not oscillate in its usual way.
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| |  |  | Then, there is another unusual occurrence. If we move the pendulum,
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 | |  |  | and stop the wire from moving, the pendulum continues with oscillations,
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 | |  |  | whether we stop the double oscillator or not.
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| |  |  | This is an unusual occurrence, which does not happen with transmission of energy
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 | |  |  | using cogwheels, chains or belts. | 
 | |  |  | Now, since we have...we have to reiterate.
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| |  |  | Major drag creates larger amortization, i.e. everything stops in few seconds.
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 | |  |  | Mechanical work takes over the energy created by the elastic wire.
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 | |  |  | The same should happen if the pendulum is out of balance.
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| |  |  | Mechanical work, i.e. drag, should stop the pendulum.
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 | |  |  | But, that is not what happens. Amortization is minor.
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 | |  |  | Energy is reduced with every cycle, which would not be the case,
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| |  |  | if the pendulum or the elastic wire were directly burdened.
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 | |  |  | We can use adjustments and see this in various cases.
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 | |  |  | In this, for example. | 
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| |  |  | The oscillation of a burdened pendulum does not have major amortization,
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 | |  |  | which is very important, since it can be used for a more efficient mechanism,
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 | |  |  | which does not follow current postulates. | 
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| |  |  | We can repeat it. The pendulum can be easily removed.
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 | |  |  | We will see that drastic amortization | 
 | |  |  | or decrease of energy occurs because of the drag.
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| |  |  | However, in this case, it does not happen. | 
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