The magnitude of the gravitational force between the elementary particles present inside the matter is directly proportional to the square of Planck's constant and inversely proportional to the distance between the elementary particles.
Study the determination of the gravitational constant, its principle and method: most methods are two objects with equal mass and volume, and the gravitational force between such two objects is inversely proportional to the square of the distance between the gravitational force to determine the gravitational constant. That is, the mass of two objects can vary, but the masses of both objects must be equal. Two macroscopic objects with equal mass, the control variable method is approximately applied to study the gravitational constant, two macroscopic objects with equal mass, their influence on space and their own comprehensive state are also the same, it can be said that the determination of the gravitational constant unconsciously considers the mass, motion, volume and influence on space of the object, in other words, except that the distance between the two objects is not equal, as far as possible to make them in the same state, the gravitational constant determined by this method is relatively accurate and correct. The inverse ratio of the magnitude of gravity to the square of the distance is correct, and the inverse ratio to the square of the mass should be relatively correct, and should be considered comprehensively. Below we explore the gravitational force between two elementary particles:
I have argued in several articles that elementary particles are two positive and negative charges revolving around each other, that the angular momentum of elementary particles is conserved, and that the value of the angular momentum of elementary particles is Planck's constant. Other so-called elementary particles are made up of elementary particles.
The angular momentum of elementary particles is Planck's constant, which comprehensively considers the mass, rotation and space radius of elementary particles, and relatively accurately presents the influence of mass on space, similar to Einstein's gravitational theory, the angular momentum of elementary particles is the gravitational factor of elementary particles. According to the law of gravitation and Coulomb's law, the gravitational force between elementary particles is directly proportional to the square of Planck's constant and inversely proportional to the distance between elementary particles. Since the proportionality constant is a gravitational constant, and Planck's constant is also a constant, the gravitational force between elementary particles can also be stated in such a way that the magnitude of the gravitational force between two elementary particles is inversely proportional to the square of the distance between them.
Mathematical description of the magnitude of the gravitational force between elementary particles: f=gh2 2, where f is the gravitational force between elementary particles, h is Planck's constant or can be said to be the angular momentum of elementary particles, is the distance between two elementary particles, and g is the gravitational constant. Let gh=d, then the magnitude of the gravitational force between the elementary particles is mathematically described: f=d 2, d is the gravitational constant of the elementary particles, f is the gravitational force between the elementary particles, and the distance between the two elementary particles.