Modeling an Antigravity Device Based on New Laws and Axioms

A new theoretical foundation, consisting of two new axioms, eight new laws, and numerous consequences, is used in the modelling of this device. Only one axiom and four laws are the foundation for this report. It is well known the Maxuel’s Axiom of Classic Field Theory. It claims that the movement of a closed-loop vector E is always even (velocity is a constant): div (rot E ) = 0 First of the new axioms claims that the movement of vector E in an open loop or vortex is always uneven (velocity is variable): div (rot E ) 0 When the vortex is in a plane (2D) is obtained a cross vortex. If div (rot E ) > 0 , the cross vortex accelerates and it generates. If div (rot E ) < 0 the cross vortex decelerates and it consumes. When the vortex is in volume (3D), a longitudinal vortex is obtained. If If div (rot H ) > 0 the longitudinal vortex accelerates and it generates. If the div (rot H ) < 0 , the longitudinal vortex decelerates and it consumes. In 3D, the accelerating longitudinal vortex in 2D is changed from the accelerating cross vortex in 2D. The main cross vortex decelerates in two dimensions, and numerous primary decelerating cross vortices are emitted to the main vortex's centre in each dimension. A longitudinal 3D vortex perpendicular to a 2D is created when enough quantitative cross vortices accumulate. In three dimensions, the longitudinal vortex accelerates and suctions from below, up, and inward. The antigravity thrust, which acts as a pulling force upward, is produced as a result of this transformation. The outcome of the experiment supports this theory.