Dear Edwin Eugene,
Thanks for your reply.
In my essay INFORMATION AS THE SUBSTANCE OF GRAVITATIONAL FIELDS I give an introduction to my idea's about gravity (and electromagnetism). These idea's are elaborated in detail in ref 6 and in ref 7. Some comments on the points mentioned by you.
1. In a space where there are no other particles, a particle with mass m at rest in a point P is at the centre of its own perfectly spherical cloud of informatons whose g-indices all point to P. This symmetry relative to P of the g-field generated by m is called the "characteritic symmetry of the own field of m" (§3.2). When there is a second particle (with mass M) in the neighbourhood, the flux of g-information generated by that particle will disturb the characteristic symmetry of the own field of m. In P - the position of m - , the extent of that disturbance is characterized by the gravitational field {E-g} generated by M. If it is free to move, the particle m could restore in its direct vicinity the characteric symmetry of its own field by accelerating with an amount {a}={E-g}. Indeed, accelerating this way has the effect that the gravitational field generated by M is cancelled in P. If it accelerates that way, m becomes "blind" for the g-information send by M to P. That implies that the gravitational field {E-g} exerts an action on m: the gravitational force. In the same paragraph it is shown that this action must be proportional to the mass m and to the field {E-g}.
2. "How is the information about the velocity of the emitter of an informaton coded?" An object at rest emits informatons whose g-index {s-g} has the same direction as their velocity {c}. This is no longer the case when the emitter is moving (§4.1). How greater the speed of the emitter, how greater the deviation of {s-g} relative to {c}. This deviation is characteristic for the speed of the emitter. The additional attribute of an informaton referring to information about the status of motion of its emitter is called its "beta-index". The beta-index of an informaton is represented by a vectorial quantity {s-beta} that is perpendicular to the plane formed by {s-g} and {c}; and the magnitude of {s-beta} is proportional to the component of the velocity of the emitter that is perpenicular to the velocity of the informaton. Macroscopically the density of the cloud of beta-information in a point is characterized by the "gravitational induction" {B-g}.
3. The gravito-magnetic force on a moving mass m is explained in the same way as the gravitational force on a mass at rest: as an effect of the disturbance of the characteristic symmetry. It is shown that a mass m, moving with a velocity {v} is the source of an own g-induction field that "rotates" around its path. The extent to which this "characteristic symmetry" is broken when m moves in the induction field {B-g} generated by other masses is characterized by the vectorial product ({v} x {B-g})and it is shown that m becomes blind for that disturbance by accelerating with an amount {a}={v}x{B-g} (§4.2).
I hope that this remarks may clarify some points mentioned by you.
Good luck,
Antoine.