Gravitational cells.The formula of the gravitational constant. Calculation of the value of the gravitational constant in the region of a black hole.


 In this study, a new concept is introduced into physics - gravitational cells. These cells are densely compressed elementary particles: a proton and an electron. The body of a black hole consists of a huge number of such cells. On this theoretical basis, using the Schwarzschild radius formula and the adapted Coulomb formula, a formula for the gravitational constant was obtained and its value in the gravitational field of black holes was calculated, 𝑮𝟎=𝟔,𝟕𝟗𝟐𝟕∙𝟏𝟎−𝟏𝟏. Also, scientific substantiation of the value of the usual gravitational constant 𝑮 was obtained. In this study, a new physical constant was determined - the mass of the gravitational cell of a black hole 𝒎𝟎=𝟏,𝟓𝟏𝟏𝟓𝟗𝟑∙ 𝟏𝟎−𝟐𝟕 kg. Based on the results of the study, conclusions were drawn regarding the gravitational mass of the proton and the electron.


Abstract.
In this study, a new concept is introduced into physics -gravitational cells.
These cells are densely compressed elementary particles: a proton and an electron.
The body of a black hole consists of a huge number of such cells.
On this theoretical basis, using the Schwarzschild radius formula and the adapted Coulomb formula, a formula for the gravitational constant was obtained and its value in the gravitational field of black holes was calculated, = , • − . Also, scientific substantiation of the value of the usual gravitational constant was obtained.
In this study, a new physical constant was determined -the mass of the gravitational cell of a black hole = , •

Introduction.
In the history of physics, there have been numerous attempts to obtain physically and mathematically substantiated formulas for calculating the gravitational constant. These proposed formulas for calculating the gravitational constant are quite complex (the degree of numbers in these formulas can reach 17), and also have many additional components. As a rule, in these formulas there is no elementary charge

Methods.
The research should start with the Coulomb formula. Let's write the Coulomb formula for the case of interaction of two opposite elementary charges: Where is the force of attraction of two elementary charges.
is the coefficient of proportionality, = .
Where is a constant equal to 9 • kg m 3 C 2 s 2 , and is the relative dielectric constant of the medium.
is the distance between charges, m.
The value of the proportionality coefficient depends on the medium. In this case, the mass of the cell will be less than the total mass of a free proton . Therefore, the total number of such cells will be: = . These gravitational cells form a common gravitational field in space, equal to = • . Thus, the gravitational field of a black hole of mass when interacting with another black hole located at a distance will be: The expression is the value of the gravitational constant for the case of interaction of two black holes. As a result, formula (1-3) will take the following form: It follows that = .
(Further, for a better perception of information, the coefficient will not be displayed in the formulas, due to the fact that = ).
It where is the gravitational radius of a black hole, is the gravitational constant in the field of a black hole, is the mass of a black hole, and is the speed of light.
In this formula, of particular interest is the expression , which is measured

Results and discussion.
As a result of the study, gravitational constants were determined for different cases of gravitational interaction.
1. This circumstance 9 • times weakens the electric field outside the gravitational cell, turning it into a gravitational field.

Conclusions.
An A more detailed interpretation of the results obtained in this study will be given later. Now at this stage, it is important to emphasize that these results cannot be accidental and to continue further research.