Mass and gravitational phenomena

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Definition

It is the state of a space-time domain where the distribution of the stochastic perturbations that constitute the Elementary Action is lower than the mean distribution. So, in a massive domain, as for a particle of matter, we can identify a “gradient”, a particular form of the correlation of the distributions of the intensity of the elementary fluctuations (Perturbation) of the point-events that compose that domain, in the sense of a minor intensity of the same perturbations.

This is the root of gravitational phenomena.

The fundamental definition of mass, strictly related to the properties of the Elementary Field, is the difference of the intensity of Perturbation, the non-directional component of Action in a space-time domain.

The concept of mass, in relation with the Principle of Equivalence, can be expressed in more than one way.

In a relativistic perspective, the mass can be defined as the curvature of space-time. The curvature is not an effect, a phenomenon, deriving from the existence of a mass, but is the true nature of the mass itself.

Another way of defining mass can be referred to the temperature of the Field that correspond to the point or the domain mean intensity of the fluctuations of the space-time metric.

Common definition

Links to Wikipedia pages:

Description

Mass is a phenomenon, something that happens... A process, not a state, a property / phenomenon of / in the Elementary Field. It is the dynamical condition of a space-time domain in which the distribution of the stochastic perturbations, the Elementary Action, is lower than the average distribution. Thus, in a mass domain, as for a particle of matter, we can identify a "gradient", a particular form in the correlation in the intensity distributions of elementary fluctuations (Perturbation) of the event-points that make up this domain, in the sense of a lesser intensity the same perturbations.

See also

Links to the related sections of the TFNR Paper

Classification