Unification of the physical derived structured forces and fields

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Definition

One of the fundamental objectives of contemporary physics is the unification of the forces of nature, or, following the general trend expressed by General Relativity and Quantum Field Theory, albeit in different areas, the unification of the fields.

Finding unity in multiplicity, the first Principles from Phenomenology, going back from Phenomena, Events, to Entities, Sources, to the Primary Source from which everything comes, the whole Reality as a single and inseparable flow of Existence that takes Form. This has always been the central yearning in every "scientific" investigation, the search for Knowledge of the world and its laws.



Forces and Fields are always complementary aspects of Entities, of Sources.

At the most fundamental / elementary level of Reality we can find the Fundamental Force and the Elementary Field, as the complementary aspects of the two Source of Reality, the Primary Source.

At the more complex levels, in the world of Waves and Particles / Vortices and their Physical Interactions, the Structures of Information, we can find various kinds of Derived Physical Forces and Derived Physical Fields, as the two complementary aspects of Physical Sources.

In the class of Derived Forces and Fields, we can find what are commonly called the fundamental forces and fields of Nature (gravity, electroweak, strong nuclear). In fact, in this System of Knowledge, we consider them as derived forces / fields, not strictly fundamental / elementary, because they derive from something more fundamental / elementary, as different visions of the dynamics of the Primary Source and its two aspects: the Fundamental Force and the Elementary Field. As we shift our view from one to the other of the Modes of Physical Action (Perturbation, Translation and Rotation, into its two subcomponents: Rotation:Chirality and Rotation:AxisOrientation), we experience the different derived forces / fields and the different Phenomena produced by their dynamics:

Common definition

Links to Wikipedia pages:

Description

See also

Links to the related sections of the TFNR Paper

Classification