Contents

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Chapter 5

Antigravitation engine experiment:

data analysis (mainly to verify Eq. (1) in Chapter 1 )

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In this experiment, the rotating body turns at 81 revolutions per second. The boat moves as far as 0.01 metre. The limit speed of the boat is 0.002 metre / 6 seconds on average. The experiment lasts 36 seconds. The radius of gyration of the metal part of the rotating body is 0.0046 metre. 

The following program is written in Mathematica.

The data got in the experiment are as follows.

        rot=81;

        data=Table[{{12,0.001},{15,0.002},{17,0.003},{19,0.004},{23,0.005},{25,0.006},{27,0.007},{30,0.008},{34,0.009},{36,0.01}}];

The following program plots the data graph according to the above data.

The following program computes the antigravitational acceleration according to Eq. (1) in Chapter 1.

The program below is based on the solution of the differential equation of a moving particle, in theoretical mechanics, to plot a distance-time graph

The ball particle of the gravitational field matter (i.e. the gfm ball particle), which corresponds to the gfm waves, might meet the tunnel effect when at the limit speed, and, breaking through the limit speed allowed in classical mechanics, gain speed suddenly. Now since the calculation is being made according to classical mechanics, the average speed of the boat towards the end of the experiment is taken as the limit speed. Hence the limit speed is 0.002 metre/6 seconds, or (1/3000) metre/second.

The resistance is in proportion to the square of speed.

The boat does not move at the beginning of the experiment, which is different from an ordinary motor boat. Hence let us move the theoretical curve rightward horizontally in order to see from the slope and curvature of the theoretical curve compared with the data curve whether Eq. (1) in Chapter 1 is correct. Try carrying the theoretical curve along the time axis by two seconds.

Compare the two graphs to verify Eq.(1) in Chapter 1.

Because there exist the uncertain nature of the motion of the dissipative structure, the uncertainty principle and the tunnel effect of quantum mechanics, and the breakdown of the weak equivalence principle in the quantum domain, Eq. (1) in Chapter 1 does not conform to data in every experiment so well.

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Note: 

The weak equivalence principle states that all sufficiently small test bodies fall with an equal acceleration independently of their mass in a gravitational field.

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Chapter 1  An introduction to some antigravitation engine experiments that everyone can make

Chapter 2  The setting up of the set of equations of the antigravitation engine

Chapter 3  Know-how of the antigravitational mechanical experiment and range of application

Chapter 4  Data analysis (to verify the macroscopic quantum mechanical phenomenon)

Chapter 5  Data analysis (mainly to verify Eq. (1) in Chapter 1)

Chapter 6  A new state of matter: foggoid state

Chapter 7  More about antigravitational experiments

Photos of the experiments in Chapter 7