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Posted On Friday May 16 2008 @ 4:00 aThe second line of the program below computes the mass of the gfm ball particle, which corresponds to the gfm waves, on its last level of speed, based on Hu Ning's equation of the inertial mass of the gravitational field. See ����,��������ۺ����������,(Hu Ning, General Relativity and Theory of the Gravitational Field),1st ed., Science Publishing House, Beijing, January, 2000, pp. 84--85.
The third to the sixth line of the program compute, according to the set of equations of the antigravitation engine, the antigravitational acceleration, namely the antigravitational acceleration of both the gfm waves caused by the gfm current of the rotation part and the de Broglie waves of the gfm current of the rotation part.
En and the following three lines compute the energies of the gfm ball particle having the above mass according to the theory in quantum mechanics about motion in a homogeneous field. See �����,����ѧ,(Zeng Jinyan, Quantum Mechanics), 3rd ed., Science Publishing House, Beijing, January 2000, Vol. 1, p. 140, Eq. (21) and p. 139, line 1. In line 1 some numbers are given. They are 2.338,4.088,5.521,6.787,.... Using the line of the program below we can get the above numbers and their follow-up numbers by substituting different integers for the blue number