The White Hole Theory (WHT)

7 months ago
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The White Hole Theory (WHT) (Chris Folgers, 2023):

WHT:
The WHT is a hypothesis based on the Quaternion Electromonopole Theory (QEMT), but it also expands and adapts it. The WHT posits that our universe is a white hole continuously emitting matter and energy, regulated and structured by ether fields and firmaments, maintaining a binary relationship with a black hole, to which it is connected via a wormhole. The WHT offers a different perspective on time, distance, energy, and consciousness in the universe, challenging us to reconsider our conventional intuition and logic. The WHT also has potential implications and consequences for our understanding of reality.

The white sun is a massive white energy source that emits matter and energy instead of attracting them. The firmament is not only a negatively charged membrane but also a wormhole or tunnel between the black sun and the white sun. Matter and energy are propelled and expanded by expansive white forces instead of attractive black forces.

The WHT is based on the following postulates:

The electric monopole force or law, which determines how the ether field behaves and how it affects matter: F=4πr²Q²sinθ, where F is the force, Q is the charge, r is the distance, and θ is the angle between the ether field Φ and the ether field Φ′ of other cosmic structures with charge Q.
The frequency or pitch of the ether field, dependent on the angle θ between the ether field Φ and the ether field Φ′ of other cosmic structures with charge Q: f=2πQsinθ, where f is the frequency, Q is the charge, and θ is the angle.
The derived or emergent fields of the ether field, which can be explained using quaternion operations. For example, the electric field E is derived from the ether field by rotation or twisting of the ether field: E=∇×Φ, where ∇× is the rotation operator, performing quaternion multiplication. Likewise, the magnetic field B is derived from the ether field through divergence or spreading of the ether field: B=∇⋅Φ, where ∇⋅ is the divergence operator, performing quaternion division. There are also other derived or emergent fields, such as the gravitational field g, which can be derived from the ether field by scaling or magnifying the ether field: g=λΦ, where λ is a scaling factor performing quaternion addition.
The WHT can be described by the following formulas:

Mass of the white sun: M_w = ∞ or M_w ≫ M_b, where M_b is the mass of the black sun.
Radius of the white sun: R_w = 0 or R_w ≪ R_b, where R_b is the radius of the black sun.
Temperature of the white sun: T_w = ∞ or T_w ≫ T_b, where T_b is the temperature of the black sun.
Luminosity of the white sun: L_w = ∞ or L_w ≫ L_b, where L_b is the luminosity of the black sun.
Charge of the firmament: Q_f = ∞ or Q_f ≫ Q_b, where Q_b is the charge of the black sun.
Radius of the firmament: R_f = ∞ or R_f ≫ R_b, where R_b is the radius of the black sun.
Tension of the firmament: T_f = ∞ or T_f ≫ T_b, where T_b is the tension of the black sun.
Thickness of the firmament: D_f = 0 or D_f ≪ D_b, where D_b is the thickness of the black sun.
Diameter of our world: D_w = 2R_w, where R_w is the radius of our world.
Surface area of our world: A_w = πR_w², where R_w is the radius of our world.
Circumference of our world: C_w = 2πR_w, where R_w is the radius of our world.
Side of the Earth's plate: S_a = 4R_w, where R_w is the radius of our world.
Surface area of the Earth's plate: A_a = S_a², where S_a is the side of the Earth's plate.
Circumference of the Earth's plate: C_a = 4S_a, where S_a is the side of the Earth's plate.
Direction of an ether field: 𝒱E = 𝒱E₀ cos(θ), where 𝒱E₀ is the direction of the white hole, and θ is the angle between the white hole and the firmament.
Speed of an ether field: v = v₀ sin(θ), where v₀ is the speed of the white hole, and θ is the angle between the white hole and the firmament.
Frequency of an ether field: f = f₀ / θ, where f₀ is the frequency of the white hole, and θ is the angle between the white hole and the firmament.
Quaternion/octonion operator of an ether field: ∇ = ∇ / Φ, where ∇ is the normal operator, and Φ is the potential field.
Please note that this translation may have some specialized terminology that is challenging to convey accurately in English, as it appears to be a complex scientific theory with specific jargon.

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