Axial rotations.
The reason for differential rotation lies in the deep "reading" of the interaction
of vector properties in the microscopic structure of hydrogen: Orientation
in direction and sense, attractive forces and repulsive forces, then axial
rotation, which orients the vector space in two orthogonally closed circuits.
Orthogonality property.
When the vector space is oriented in a closed circuit, the axial rotation
simultaneously orients another closed circuit around it (it is the right hand rule).
The vector space in the two circuits thus become mutually oriented by the
rotations of their vector axes, establishing the equilibrium of this hydrogen
structure. Through this balance, axial rotations produce the dependence of
the stability and instability of the structure, the well-known connection of
"electromagnetic" oscillations. The property of axial rotation of vectors,
hitherto hidden, shows how essential it is for the fundamental form of the
existence of nature, producing differential rotations and stability, of the
macroscopic structures in the universe. It follows that orthogonality is not a
vector property, but the effect of the axial rotation of vectors. The axial
rotation property of vectors is the cause of the orientation of vector space
in orthogonally closed circuits and of differential rotations (vortices).
The synchronization of the dependence of the differential rotation on the
density of the gradient-oriented vector space is obvious. Magnetism, the
density of vector space (dark energy), compresses and rotates the nucleus.
The density of the gradient-oriented vector space and the rotation speed
are inversely proportional to the radius. (plushenko pirouette)
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