Modeling an Antigravity Device Based on New Laws and Axioms | Chapter 8 | New Frontiers in Physical Science Research Vol. 1

 The modelling of this device is based on a novel theoretical framework that consists of two new axioms, eight new laws, and several consequences. The foundation for this report consists of just one axiom and four laws. The Maxuel's Axiom of Classical Field Theory is well recognised. According to the formula, div (rot E)=0, the movement of a closed-loop vector E is always even (velocity is a constant).

According to the first new axiom, div(rotE)0, the motion of the vector E in an open loop or vortex is always uneven (velocity is variable). A cross vortex is produced when the vortex is in a plane (2D). The cross vortex accelerates and creates if div(rotE)>0. The cross vortex slows down and consumes if div (rot E)0. A longitudinal vortex is produced when the vortex is in volume (3D). The longitudinal vortex accelerates and creates if div(rotH)>0. The longitudinal vortex slows down and consumes if div (rot H) 0. The speeding cross vortex in 2D is transformed to an accelerating longitudinal vortex in 3D. The primary decelerating cross vortices are numerous and are emitted to the main vortex's centre in each dimension when the main cross vortex slows down in two dimensions. Quantitative cross vortices collect to form a longitudinal 3D vortex parallel to a 2D. The longitudinal vortex speeds up and draws inward from the bottom, top, and inside in three dimensions. This transformation results in the antigravity push, which acts as an upward pulling force. The experiment's results back up this hypothesis.

Author(s) Details:

Valentina Markova,
Bulgarian Academy of Sciences, Bulgaria.

Please see the link here: https://stm.bookpi.org/NFPSR-V1/article/view/8124