Working out of the Unified Theory
2.26. What is the gravitational mass? For any body the filtration pressure ("Mysterious Gravitation" see above) is proportional to number of meetings of "particles" of the ethereous fluxion with the body microvortexes (electrons, protons,...) and their linkings (Family of vortexes see). Then these microvortexes are the physical essence of elementary particles, so of the gravitational mass of a body. Thus, an elementary gravitational mass is a microvortex of ether.
The consequence from here streams: the more gravitational mass of the greater body from two next bodies (taken for a generality the unequal) - the more dense converging flow of ether goes to it (and accordingly through the smaller next body). The more the gravitational mass of the smaller body, the more difficult to filtrate of ether through it on the trajectory to the greater body. We will figure the told on fig. 6. For the best representation we will figure the ether flows not the spiral.
Fig. 6. The plan of obtaining of the product of the gravitational masses. (The major mass is figured the more dark. The accent at the letter «m» means the increased mass).
The Law of Gravity. From the given it is visible that the filtration force – Gravity is proportional to product of the gravitational masses of the bodies, which are in flows of ether (Ng ~ m1 ∙ m2).
Besides, the filtration (gravitational) force (at the other equal requirements ) is proportional to the filtration area (through the body). But this area in the converging flow of ether is return to a quadrate of distance of this body from the centre of the greater thickening, Ng ~ 1/r2 . Here The Law of Gravity, gained empirically at the studying of Lunar inflows, is output theoretically and has physical sense (Ng ~ m1 · m2 /r2 ).
When using the law of Newton, it should be borne in mind that gravitational fluxions of ether because of dissimilarity of its density everywhere are various. In interstellar Space the fluxion is feeble. About stars the strong. Besides because of the vortex nature of the ether flow, where the flow is curved, Ng it is necessary to determine, taking into account the curvature of the streams of ether.
From given it is visible that values of the gravitationan masses m1, m2 and the distance r characterise two bodies (in ether flow). But the influence of itself ether: its density, viscosity, velocity,... it will be obvious to be reflected by the complex gravitational coefficient, actuating its these properties. This coefficient will be to stationary values if the small field of a galaxy is considered (so at I.Newton – the gravity constant).
Thus, the gravitational mass is the amount of the vortex ether. However, the question arises: how to determine the gravitational mass of a star (galaxy)? After all, it has been established that there are no microvortexes in the meso- and macro-vortex nucleus, unlike the body (see "Family of vortexes"), since they are unwound on the nucleus (see Annihilation and spreading of smaller vortexes).
Since the mesovortex (star) and macrovortex (galaxy) are identical to the microvortex (see Formation of ether vortexes and Microvortex - electron), the star's gravitational mass (galaxy) can be expressed through the indicated elementary mass. Based on the fact that Gravity is caused by the viscosity friction of the maternal ether on the surface of the vortex nucleus (see "mysterious Gravitation"), this recalculation is easily accomplished by correlating the dimensions of the larger vortex with the microvortex.