Abstract

Designing Force Field Engines

Author(s): Solomon BT

The main objective of this paper is to present sample conceptual propulsion engines that researchers can tinker with to gain a better engineering understanding of how to research propulsion that is based on gravity modification.

A Non- Inertia (Ni) Field is the spatial gradient of real or latent velocities. These velocities are real in mechanical structures, and latent in gravitational and electromagnetic field. These velocities have corresponding time dilations, and thus g=τc2 is the mathematical formula to calculate acceleration. It was verified that gravitational, electromagnetic and mechanical accelerations are present when a Ni Field is present. For example, a gravitational field is a spatial gradient of latent velocities along the field’s radii. g=τc2 is the mathematical expression of Hooft’s assertion that “absence of matter no longer guarantees local flatness”, and the new gravity modification based propulsion equation for force field engines.

To achieve Force Field based propulsion, a discussion of the latest findings with the problems in theoretical physics and warp drives is presented. Solomon showed that four criteria need to be present when designing force field engines (i) the spatial gradient of velocities, (ii) asymmetrical non-cancelling fields, (iii) vectoring, or the ability to change field direction and (iv) modulation, the ability to alter the field strength. The importance of Podkletnov’s gravity modification experiments is that they can lead to the confirmation that mass does not cause gravitational fields and therefore, matter and not mass is the cause of gravitational fields.

Two examples on how to construct Ni Field engines are presented. First, the Gravitational Column Launch, using Podkletnov-type devices to reverse the gravitational field above a launch vehicle and propel it into space. Second, the Unibeam Projector, a topological modification of Podkletnov’s spinning superconducting disc, to create spacecraft artificial gravity, and tractor beams.


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