Open Veils · Answer
Scalar wave links to any geometry?
According to Thomas Bearden's decades-long research program, scalar waves are not transverse electromagnetic waves but rather structured potential fields — gradients of the vacuum itself — whose behavior is fundamentally topological and geometric. Bearden explicitly linked scalar potential engineering to Whittaker's 1903-1904 decomposition theorems, which show that any electromagnetic field can be decomposed into longitudinal scalar wave pairs. Hal Puthoff's zero-point field research at IASA further ties scalar potential structure to vacuum geometry. The geometry connection runs deeper than physics admits.
Evidence
- Thomas Bearden argued that scalar waves — properly termed 'electroscalar' or 'Tesla longitudinal waves' — are structured within the potentials of spacetime itself, not within observable field vectors.
- Viktor Schauberger's vortex implosion work, as interpreted by researchers including Callum Coats and later Jeane Manning, describes scalar-analogous standing wave nodes forming along logarithmic spiral geometries — the phi-ratio geometry found in biological forms.
- Wilhelm Reich's orgone accumulator research, as documented in his own publications and later analyzed by James DeMeo, described a non-Hertzian field exhibiting toroidal and lemniscate (figure-eight) geometrical flow patterns.
- Hal Puthoff, in peer-reviewed papers on polarizable vacuum and stochastic electrodynamics, frames the vacuum as a geometric medium whose curvature and torsion parameters map directly onto scalar potential gradients — essentially bridging general relativistic geometry and scalar field behavior.
- He traced this to E.T. Whittaker's 1903 paper decomposing scalar potentials into bidirectional longitudinal wave pairs, and his 1904 paper decomposing any electromagnetic field into two scalar potential functions.