## Universality of the Theory

## Secret of Coriolis force

It is considered that at change of a radius of gyration of a body there is Coriolis force guided tangentially to the trajectory of a motion of a body. This force changes velocity of a body and it is considered as the independent inertial force, additioning the centrifugal. However the essence of Coriolis force remains to the unknown person till now. This secret is not solved by any of known field theories.

**Unified ****Theory solves the Coriolis force.** From the Unified Тheory the following streams. Acceleration of a motion of a body on a circle forms not by mysterious Coriolis force, but by the magnification of tensile force of a hairline (retaining a body on a trajectory) which direction in these requirements* does not coincide *with a centrifugal force direction. By that the body displays the usual Inertia (The essence of Inertia see).

* The error in an explanation of occurrence of Coriolis force is hidden* that till now the essence of the phenomenon of Inertia is unknown, whence follows incorrectness of the existing plan of a motion of a body.

It is considered that at gyration of a body centrifugal force (inertial force) and centripetal force (propellent) are disposed coaxially. However according to essence of Inertia these forces are applied on a body in different places. The distorted vortexes of ether at development of inertias are moved back concerning a motion direction. Therefore the propellent, applied on a body, acts ahead of zone of act of the inertial forces. It also streams from requirements of stability of any existing motion, in other requirements of application of the forces the motion does not exist [27].

As substantially the identical replacement of a body represents concentration of mass of a body (for example, a ball) in the sphere transiting on the centres of mass of sectors of a ball * then the application points of these forces are practically on cross of a trajectory of a motion of a body and the indicated sphere. With magnification of path curvature these points will keep away in the different sides from a trajectory. Thus, the force diagramme at a motion – gyration about the centre disposed outside of a body, looks like as is shown in fig. 51 а.

a b

Fig. 51. The plan of occurrence of tangential force N^{Т}, accelerating a motion of a rotating body.

a – gyration at the constant centripetal force N_{1 }^{cp}, b – at the increased N_{2 }^{cp}, N ^{cf} – centrifugal force, ВТ - the rotating body, V – the travelling speed of a body, КМ – a ring of mass of a body.

At the centripetal force gain (at the magnification of tensile force of a hairline) the body is follow-up turned by the indicated couple of forces. At this rotational displacement the centripetal force application point is moved back concerning a trajectory direction – the centripetal force direction is deviated from the former radial. Therefore the body not only comes nearer to the point "O", but also by the tangential component of the increased centripetal force is accelerated on the direction of rotation. Any mysterious Coriolis force besides the usual inertial force not arises.

The tangential acceleration leads to new travelling speed of body V_{2} (fig. 51 б) and disappears. Further the body again moves, as is indicated on fig. 51а, only the couple of forces: N^{цс}^{ }and N^{цб} will be increased. Figured on fig. 51 б changes really occur not instantaneously. Therefore transition from one trajectory to another occurs accordingly also not spring, but under the smooth curve.

*For a flat material circle it will be a ring, transiting on centres of masses of flat sectors.