An attracted particle has Field of Repulsion.

In this case, a Force of Attraction also occurs in only one particle - one that has a Field of Repulsion. The particle with a Field of Attraction calls the Force.

In this case, the attracted particle is also moving towards the attracting particle comprising an ethereal flow, which it creates. However, an attracted particle with a Field of Repulsion constantly emits in all directions Ether - including in the direction of an attracting particle. Thus, this particle is constantly increasing a number of Ether, that shares it and the gravitating particle – i.e. constantly forms a kind of "ethereal cushion" that prevents a convergence of the particle with attracting one or just slows it.

A Repulsion Field - is also an ethereal flow, but not coming ear to the particle, and moving away from it. And all the particles that fall into a zone of action of this ethereal flow also move with it and move away from the source of this Repulsion Field. I.e. because an attracted particle possess by a Field of Repulsion, it causes a response Force in attracting particle - a Force of Repulsion.

Particles will approach still closer or there will be their distancing or the distance between them remains constant, it depends of the Fields of Attraction of an attracting particle at a given distance and of the Field of Repulsion of an attracted particle. If both fields at a given point are equal in magnitude, the distance between the particles will remain unchanged. If the magnitude of the Field of Attraction at a given point of Attraction is more in modulus, the particles will approach closer. And if more the value of Repulsion Field of a particle, the distance between the particles will increase.

And here is the promised formula for calculating an initial Force of Attraction of a particle, which itself has a Field of Repulsion.

F = (m1 / r) - am2, where m1 / r - is the mass of an attracting object, calculated for a given point, i.e. given the distance and am2 - is the antimass of an attracted particle. Note here we make no summing of the Fields of Attraction and Repulsion, and their subtraction. Subtraction we produce for the reason that a Repulsive Field of an attracted particle reduces the speed at which in each moment of time this particle tends to move in the direction of the attracting particle.

Let us illustrate the above formula by means of small computing.

Assume the mass of an attracted particle equals 9 arbitrary units. The antimass of an attracted particle is 3 standard units, and the distance between the particles is 2 standard units. Then, according to the formula a primary Force of Attraction in the attracting particle is: F = (9/2) - 3 = 1.5.

Since the Force of Attraction here has the "+" sign, the attracted particle with the Field of Repulsion will approach closer with the attracting particle.

There is another example. The mass of an attracting particle equals 6 standard units. The antimass of an attracted particle is 3 standard units, and the distance between the particles is 2 standard units. Then, according to the formula a primary Force of Attraction in the attracted particle is: F = (6/2) - 3 = 0.

Since the Force of Attraction in this case is zero, there will no be an approaching of the particles or distancing them.

There is a third example. The mass of an attracted particle equals 4 standard units. The antimass of an attracted particle is 3 standard units. The distance between the particles is 2 standard units. Then, according to the formula a primary Force of Attraction in the attracted particle is: F = (4/2) - 3 = -1.

In this case, the Force of Attraction has a "-" sign. This means that the particles will drift apart from each other.