Discussion of 367(4)

The angular momentum field is that of the fluid in which the gyro is embedded – spacetime. This is the fluid spacetime, aether or vacuum. We showed that it an produce the g factor of the electron and the Lamb shift, so is a vacuum effect. The extra lab frame torque is (v dot del)L and this can certainly produce lift. First of all we have to be sure that classical dynamics cannot produce the effects observed by Laithwaite and Lipov. Every day experience shows that the point of a gyro does not lift off the ground, so classical gyro dynamics cannot produce a lifting effect. So the next step is to apply an additional torque to see if it can ever produce a lifting force.

To: EMyrone@aol.com
Sent: 12/01/2017 22:58:45 GMT Standard Time
Subj: Re: 367(4): Gyroscope Theory and Counter Gravitation

Oviously a fluid dynamics term can alter the physics of a spinning top. How have we to imagine the angular momentum field precisely? The angular momentum of the spinning top is a vector L(t). What does L(r,t) mean? the ang. momentum of the fluid environment? This would be a different quantity.

Horst

Am 10.01.2017 um 14:44 schrieb EMyrone:

This note sets up the well known gyroscope equations and derives the gyroscope condition of classical dynamics, Eq. (26). The two reference frames (lab frame and moving frame) are related by a transformation matrix of Euler angles as is well known. In general the problem is exceedingly intricate, even on the classical level. It is shown that for direct counter gravitation (a positive force in the Z axis countering the negative force of the earth’s gravitation), the condition (27) must apply. So there cannot be direct counter gravitation in classical dynamics and the gyroscope does not lift off the ground. In ECE2 fluid dynamics however, direct counter gravitation can be described by solving Eqs. (28) and (29). So these equations can describe the Laithwaite and Shipov effects, assuming that they are repeatable and reproducible. There is often so much controversy over experimental reproducibility and repeatbility that I decided to go ahead as theoretician by assuming that the experimental results are true. Often, the controversy goes on for a hundred years or more. Note carefully that a Nobel Prize has been awarded for the Higgs boson, the data on which have not been repeated in another laboratory because of the astronomical expense. The LAithwaite experiment is simple, and Eqs. (28) and (29) are basically simple, so the conditions under which Laithwaite carried out his expriment must be used in Eqs. (28) and (29). In his experiment, r is the radius of his rotating wheel, and a lateral force F is applied to the rim of the wheel to make it spin. He holds the wheel in the axis perpendicular to the plane of the wheel. Denote this as the Y axis, the counter gravitational force appears to be in the Z axis.

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