SCALAR Ø-WAVE PRODUCTION.
In exploring the concept of waves that represent pure stress within the fabric of spacetime (the vacuum), various terms emerge to describe these phenomena: scalar electromagnetic (EM) waves, Tesla waves, electrogravitational waves, longitudinal EM waves, electrostatic waves, and zero-vector EM waves. These terms all refer to the same underlying principle.

To understand these waves, consider a thought experiment featuring two single-frequency EM sine waves. These waves have identical frequencies, travel in the same direction, and are superimposed in such a way that their electric field (E-field) components cancel each other out, resulting in vector zeros at any point in space. This setup might suggest the absence of any wave activity; however, if we examine the stress induced in the spacetime medium by these waves, we find a sine wave pattern of alternating compressive and tensile stress.

This pattern is indicative of a "longitudinal" EM wave, akin to what Tesla described as a "sound wave in the nonmaterial ether." Furthermore, this wave can be understood as a gravitational wave since it embodies changes in spacetime curvature (vacuum nonlinearity) itself. The wave alternates between positive and negative curvature, correlating with changes in the virtual particle flux intensity of the vacuum.

These alterations in vacuum stress, mirroring changes in spacetime curvature, also represent oscillations in electrical charge - with one half-cycle symbolizing negative charge and the other positive charge. This dynamic is illustrative of how an electromagnetic photon can be seen as a "positron-electron pair," encapsulating one wavelength of these scalar EM waves.

Moreover, these waves affect the flow of time, causing it to decelerate and accelerate relative to the ambient rate of time flow across different half-cycles. Thus, scalar waves also embody "tempic" waves, as termed by Wilbur Smith, signifying oscillations in the rate of time flow itself. Since these temporal oscillations are essentially variations in spacetime curvature, they can exert force when interacting with mass, just as any other form of spacetime curvature would.

In summary, scalar waves are identified as zero-vector waves, where patterned electric (E) and magnetic (B) fields align in such a manner that their cumulative effect results in a vector sum of zero. The electromagnetic character of a scalar wave's "envelope" is defined by this zero-sum interaction of distinct, finite electromagnetic force vectors.

Key concepts such as phasing, beaming, frequency, superposition, interference, resonance, and Fourier expansion constitute the foundational of scalar electromagnetic engineering. Constructing a scalar beam involves adapting the electromagnetic wave transmitter to emit multiple, synchronized transmissions that, when combined, achieve a vector sum of zero. This process effectively involves the simultaneous transmission of multiple, phase-locked electromagnetic force-field beams in a manner that their sum is neutralized.

With minimal adjustments, standard beaming antennas and traditional electronic circuits can be adapted for scalar electromagnetic applications.

Non-HertzianWaves or Tesla Waves
https://www.mathematicsmagazine.com/Articles/NonHertzianWavesorTeslaWaves.php

Fourier transform

https://youtu.be/spUNpyF58BY

https://youtube.com/shorts/MOKGqnyJFCk?

https://youtube.com/shorts/U1C3qQszJk4?

https://youtu.be/MOcL5qFNIvM?

https://youtu.be/UncES70xXss?

https://youtu.be/2VLXFb1KQBo?

This has been
Scalar Interferometer Part 2
Material based on T. Bearden, Fer de Lance
Understanding the basics of electromagnetism

#SCALARELECTRODYNAMICS101
#SCALARELECTROMAGNETICS101
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CREATING AN INERTIAL FIELD (ANTIGRAVITY)

Part 2
https://t.me/AzazelNews/574340

Part 1
https://t.me/AzazelNews/573957

Part 3 Tomorrow
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