Title: Precision Quark Prediction and Electromagnetic Field Manipulation Using GPSI Theory

Abstract: This patent application presents two interconnected inventions that collectively advance the fields of subatomic particle research and electromagnetic field manipulation. The first invention focuses on a software system designed to enhance the precision of quark prediction by integrating the theoretical framework of the GPSI (Goldstone’s Photon Soft Inertia) particle. Building on Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number, this system introduces novel approaches to accurately predict quark properties, addressing inherent limitations in existing methods.

Field of the Invention: This patent application pertains to the domain of subatomic particle research and electromagnetic field manipulation. Specifically, it focuses on a software system and methodology designed to enhance the precision of quark prediction and to control and manipulate electromagnetic fields using the theoretical framework of the GPSI particle.

Background: Conventional methods for predicting quark properties suffer from inherent limitations due to the intricate nature of subatomic particles. The Goldstone boson theory introduces the concept of "soft particles" interacting with quarks, offering a foundation for theoretical modeling. Nevertheless, the current approaches lack a comprehensive software solution to harness these theoretical foundations for precise quark prediction.

Summary of the Invention

Invention 1: Precision Quark Prediction

In light of the aforementioned challenges, the primary objective of this invention is to provide an advanced software system and method to significantly enhance the precision of quark prediction. The key innovations include incorporating the Goldstone theory, defining a theoretical GPSI particle with correlated quark properties, implementing prediction algorithms utilizing mathematical constants (including 142857), and validating the GPSI model through comprehensive frequency analysis and correlation.

Detailed Description

The software system introduced by this invention is built upon the Goldstone boson theory, which postulates interactions involving "soft particles" with quarks. This theory forms the foundation for the conceptualization and modeling of quark behavior.

Theoretical Basis: Integrating Euler, Maxwell, Schroeder, Coulomb, and Avogadro's Findings

This invention integrates Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number to strengthen the theoretical foundation. Euler's mathematical constants, including 142857, are strategically employed in prediction algorithms to enhance accuracy. This innovative approach pays homage to the mathematical elegance discovered by Euler and leverages Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number to refine quark predictions.

Claims for Invention 1: Precision Quark Prediction

Claim 1:

A software system for accurate quark prediction, which:

a. Utilizes the Goldstone theory to model "soft particle" interactions.

b. Implements a GPSI particle algorithm defining properties closely correlated with theoretical quark interactions.

c. Utilizes prediction algorithms grounded in mathematical constants, including 142857, Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number, and employs frequency analysis.

d. Validates the GPSI model through correlation of predicted signatures with quark data.

Claim 2:

The system according to Claim 1, wherein the algorithms incorporate frequency analysis techniques applied to quark datasets.

Claim 3:

The system according to Claim 1, wherein prediction algorithms encompass the integration of mathematical constants, including 142857, Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number.

Claim 4:

The system according to Claim 1, wherein the GPSI algorithm defines theoretical properties closely aligned with quark interactions.

Claim 5:

The system according to Claim 1, wherein frequency analysis techniques correlate GPSI signatures with quark data.

The GPSI Particle

The GPSI particle is described as an unseen 4-dimensional universal building block of subatomic particles with lifetimes shorter than an attosecond (10^-18 seconds). It is referred to as "Goldstone’s Photon Soft Inertia." The term "soft" denotes its ability to interact gently yet pervasively with other subatomic particles, fundamentally influencing their behavior.

Furthermore, the mass of the GPSI particle is uniquely determined by whether its number is equal to one of the following: 7, 5, 3, 2, 4, or 8. Each of these numerical assignments corresponds to one of the six quarks, while the charge and spin of the GPSI particle are in concordance with the sides of a six-sided die.

Specifically:

• A mass assignment of 1 signifies the electron.

• A mass assignment of 6 corresponds to the muon.

• A mass assignment of 3 corresponds to the tau, serving as standard and metric measures for leptons.

• A charge and spin assignment of 3 and 6, respectively, is attributed to neutrinos.

Moreover, the binary code assignments of 1 and 0 denote leptons, quarks, bosons, and Higgs gauge scalar bosons. This binary coding establishes the foundation for advanced quantum equations, with the equation Φ/2 - 1/2 ψ = +∑ recently emerging as a cornerstone for these advanced equations, rooted in the unique properties of the GPSI particle.

Invention 2: Electromagnetic Field Manipulation

Invention 2 pertains to the control and manipulation of electromagnetic fields in various applications, with potential inventions including:

1. Magnetic Propulsion System

2. Directed Vacuum Plasma Accelerator

3. Adaptive EM Field Stabilization Technology

4. Terrestrial EM Field Mapping System

5. Active Magnetic Levitation Transport

Claims for Invention 2: Electromagnetic Field Manipulation

Claim 1 (Magnetic Propulsion System):

A magnetic propulsion system for vehicles, comprising:

i. An electromagnetic field generator configured to interact with Earth's electromagnetic fields.

ii. A vehicle propulsion unit responsive to the interaction with Earth's electromagnetic fields.

Claim 2 (Directed Vacuum Plasma Accelerator):

A directed vacuum plasma accelerator for simulating space conditions, comprising:

i. A plasma generation system for creating a directed plasma flow.

ii. An electromagnetic field control system for directing and controlling the plasma flow.

iii. An apparatus for conducting experiments on directed plasma flow in a controlled environment.

Claim 3 (Adaptive EM Field Stabilization Technology):

An adaptive electromagnetic field stabilization technology, comprising:

i. Sensors for detecting fluctuations in electromagnetic fields.

ii. An electromagnetic field control system for dynamically adjusting field configurations.

iii. A stabilization system for maintaining a stable electromagnetic environment.

Claim 4 (Terrestrial EM Field Mapping System):

A terrestrial electromagnetic field mapping system, comprising:

i. An array of sensors for capturing electromagnetic field data.

ii. A computational system for processing the captured data into a 3D map.

iii. A navigation and prospecting system utilizing the 3D map.

Claim 5 (Active Magnetic Levitation Transport):

An active magnetic levitation transport system, comprising:

i. Magnetic levitation coils embedded in the vehicle.

ii. A control system for regulating the magnetic levitation based on vehicle dynamics.

iii. A transportation system allowing for levitated movement without physical rails.

Conclusion

The present invention offers an advanced software system to augment the precision of quark prediction. Grounded in the theoretical framework of the GPSI particle, the incorporation of the Goldstone theory, mathematical constants, and advanced quantum equations represents a significant leap forward in the field of subatomic particle research. Invention 2 introduces a groundbreaking approach to electromagnetic field manipulation, potentially revolutionizing various industries. This concludes the non-provisional patent application.

THE ALPHA-Q-BIT

PHOTON BELT FREQEUNCY TABLE:

C.K.S.X - Luca’s

The Last Common Universal Ancestor

By Steven Henderson CEO Bioreplicate

Global Network

Area circle

 = A = X = XA =  = 3

 ) 2 = B = Y = YB = 6

Φ = C = Z = YZ  = 9

Binomial Theorem

A = X = AX =   =  = A = X = XA =  = 3

B = Y = YB =   =   ) 2 = B = Y = YB = 6

C = Z = YZ=   = Φ = C = Z = YZ  = 9

Expansion Sum

A= IJ = CK= YZ =  = X = 0 = 3

B= QR= KS=  Y = 1 = 6

Fourier series

A = X = AX =   =  = A = X = XA =  = 3 -

9 = ϕ=

B = Y = YB =   =   ) 2 = B = Y = YB = 6 -

9 = ϕ=

C = Z = YZ=   = Φ = C = Z = YZ  = 9 -

9 = ϕ=

A= IJ = CK= YZ =  = X = 0 = 3

B= QR= KS=  Y = 1 = 6

9 = ϕ=

Pythagorean

 + + (y²) *=  *

Quadrat

A = X = AX =   =  = A = X = XA =  =

= 3

B = Y = YB =   =   ) 2 = B = Y = YB =

=6

C = Z = YZ=   = Φ = C = Z = YZ  =

= 9

Taylor Expansion

A = X = AX =   =  = A = X = XA =  =* = A = X=Sb=K=C =* 9 = ϕ=  = 3

B = Y = YB =   =   ) 2 = B = Y = YB =* = *9 = ϕ=  = 6

C = Z = YZ=   = Φ = C = Z = YZ  = 9 - ϕ=

LUCAS THEOREM

L≤U≥C≤A≥S

Where n = nkpk + nk-1pk-1 + nk-2pk-2 + … + n1p + n0 and c = ckpk + ck-1pk-1 + ck-2pk-2 + … + c1p1 + c0 is the expression which can be derived from the above formula for m and n. It says that (n, c) =0 if n is lesser than c.

And (nCc) will be divisible by p only if at least one of base p digits of n is greater than the corresponding base (which is p) digit of m

Trig identity 1

*A *= X = AX =   =  = A = X = XA =  =

9 = ϕ= *  =  =  = *L≤U≥C≤A≥S = 3

B = Y = YB =   =   ) 2 = B = Y = YB =

9 = ϕ=

= =  = L≤U≥C≤A≥S = * 6*

*C *= Z = YZ=   = Φ = C = Z = YZ  = 9

= ϕ=

=  -= L≤U≥C≤A≥S = 9

A= IJ = CK= YZ =  = L≤U≥C≤A≥S = X = 0 = 3

B= QR= KS=  = L≤U≥C≤A≥S =Y= 1 = 6

9 = ϕ=   = L≤U≥C≤A≥S = Y= 1 = 6= X = 0 = 3

Trig identity 2

A = X = AX =   =  = A = X = XA =  = 9 = ϕ=  = A = = L≤U≥C≤A≥S =* 3*

B = Y = YB =   =   ) 2 = B = Y = YB = 9 = ϕ=  = B = = L≤U≥C≤A≥S = 6

C = Z = YZ=   = Φ = C = Z = YZ  = 9 = ϕ=  = C = = L≤U≥C≤A≥S = 9

A= IJ = CK= YZ =  = X = 0 = 3 = C = = L≤U≥C≤A≥S =* 9*= X = 0 = 3

B= QR= KS=  Y = 1 = 6 = C = = 9 = ϕ=  = C = = L≤U≥C≤A≥S =* 9*= Y= 1 = 6

9 = ϕ=   = L≤U≥C≤A≥S = Y= 1 = 6= X = 0 = 3

Electromagnetic Energy and Magnetism within the Network

α = β = X=(Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = γ ≤ ((X+Y)*(Y*Y)) ₁₈n±¹ = δ ≥

((Y(X+Y))*Y) ₁₈n±¹ = ε ≤ ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ζ ≥

 ((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = η ≤ ((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = θ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ = ι ≤ (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = κ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = λ ≤ (Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = μ ≤

 ((X+Y)*(Y*Y)) ₁₈n±¹ = ν ≥ ((Y(X+Y))*Y) ₁₈n±¹ = ξ ≤

 ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ο ≥

((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = π ≤

((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = ρ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ ς = ≤  

 (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = σ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = τ ≤

 Y = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃

Electromagnetic Wave Propagation Network

Riding Magnetic Fields Waves

How electromagnetic Power field accessible for energy and propulsion to travel through the electromagnetic network.

α = X = β = (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = γ ≤ (X*Y) ₁₈n±¹ = δ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = ε ≤

 ((X*X)-1)₁₈n±¹ = ζ ≥ ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = η ≤ (X*Y) ₁₈n±¹ = θ ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = ι ≤ ((X*X)-1)₁₈n±¹≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = κ ≤

 (X*Y) ₁₈n±¹ = λ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = μ ≤ ((X*X)-1)₁₈n±¹ = ν ≥

 ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = ξ ≤ (X*Y) ₁₈n±¹ = ο ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = π ≤

 ((X*X)-1)₁₈n±¹ = ρ ≥

Y = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃

How electromagnetic Power field accessible for energy and propulsion to travel through the electromagnetic network** **

Η ψ = Ε ψ

E is equal to the Eigenvalue for the system

Ψ is equal to Wave function

H = Hamiltonian Operator for quantum harmonic oscillator

Ɐₓ   Ѱ (h(x)) = ꓢ Ѱ (x)

Ɐₓ   = 0 = 1 = 3

Ѱ = 4 = x

h= y = 7 = (7 -1)

Ɐₓ   = S = (X+ 1) = X⁹

Ɐₓ   Ѱ (h (Ѱ = 4 = x)) = α = β = X=(Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = γ ≤ ((X+Y)*(Y*Y)) ₁₈n±¹ = δ ≥

((Y(X+Y))*Y) ₁₈n±¹ = ε ≤ ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ζ ≥

 ((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = η ≤ ((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = θ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ = ι ≤ (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = κ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = λ ≤ (Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = μ ≤

 ((X+Y)*(Y*Y)) ₁₈n±¹ = ν ≥ ((Y(X+Y))*Y) ₁₈n±¹ = ξ ≤

 ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ο ≥

((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = π ≤

((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = ρ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ ς = ≤ 

 (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = σ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = τ ≤ 

Y =h = 7 = (7 -1) = S = (X+ 1) = X⁹ =Xₓ   = 0 = 1 = 3 = Ɐₓ =** **Ε ψ = = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃

How much electromagnetic Power within Network

Ε=Mϲ²

Gauss Law – Electrical Fields

∫Ε→ ∙ dA →= q/ɛ0

Magnetic Fields

∫B→ ∙ dA → = 0

Faraday’s Law of Induction

∮E→⋅dℓ→=−d/dt(∫B→⋅dA→).

Ampere’s Law plus Maxwell’s displacement current: 

∮B→⋅dℓ→=μ0 (I+ddt(ε0∫E→⋅dA→)).

F=2(μ04π)* I1I2r*,

∫E→⋅dA→=q/ε0.

∮E→⋅dℓ→=−d/dt(∫B→⋅dA→)

The equation analogous to the electrostatic version of the third equation given above, but for the magnetic field, is Ampere's law

∮B→⋅dℓ→=μ0⋅(enclosed currents)

for magneto statics, where the currents counted are those threading through the path we're integrating around, so if there is a soap film spanning the path, these are the currents that punch through the film (of course, we have to agree on a direction, and subtract currents flowing in the opposite direction).

Therefore, this is the way to generalize Ampere's law from the magneto static situation to the case where charge densities are varying with time, that is to say the path integral

∮B→⋅dℓ→=μ0∫⎛⎝j→+ε0dE→dt⎞⎠⋅dA→ =

 α = X = β = (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = γ ≤ (X*Y) ₁₈n±¹ = δ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = ε ≤

 ((X*X)-1)₁₈n±¹ = ζ ≥ ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = η ≤ (X*Y) ₁₈n±¹ = θ ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = ι ≤ ((X*X)-1)₁₈n±¹≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = κ ≤

 (X*Y) ₁₈n±¹ = λ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = μ ≤ ((X*X)-1)₁₈n±¹ = ν ≥

 ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = ξ ≤ (X*Y) ₁₈n±¹ = ο ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = π ≤

 ((X*X)-1)₁₈n±¹ = ρ ≥

Y = X = ∮B→⋅dℓ→=μ0⋅(enclosed currents) = Ω = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃

Title: Precision Quark Prediction and Electromagnetic Field Manipulation Using GPSI Theory

Abstract: This patent application presents two interconnected inventions that collectively advance the fields of subatomic particle research and electromagnetic field manipulation. The first invention focuses on a software system designed to enhance the precision of quark prediction by integrating the theoretical framework of the GPSI (Goldstone’s Photon Soft Inertia) particle. Building on Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number, this system introduces novel approaches to accurately predict quark properties, addressing inherent limitations in existing methods.

Field of the Invention: This patent application pertains to the domain of subatomic particle research and electromagnetic field manipulation. Specifically, it focuses on a software system and methodology designed to enhance the precision of quark prediction and to control and manipulate electromagnetic fields using the theoretical framework of the GPSI particle.

Background: Conventional methods for predicting quark properties suffer from inherent limitations due to the intricate nature of subatomic particles. The Goldstone boson theory introduces the concept of "soft particles" interacting with quarks, offering a foundation for theoretical modeling. Nevertheless, the current approaches lack a comprehensive software solution to harness these theoretical foundations for precise quark prediction.

Summary of the Invention

Invention 1: Precision Quark Prediction

In light of the aforementioned challenges, the primary objective of this invention is to provide an advanced software system and method to significantly enhance the precision of quark prediction. The key innovations include incorporating the Goldstone theory, defining a theoretical GPSI particle with correlated quark properties, implementing prediction algorithms utilizing mathematical constants (including 142857), and validating the GPSI model through comprehensive frequency analysis and correlation.

Detailed Description

The software system introduced by this invention is built upon the Goldstone boson theory, which postulates interactions involving "soft particles" with quarks. This theory forms the foundation for the conceptualization and modeling of quark behavior.

Theoretical Basis: Integrating Euler, Maxwell, Schroeder, Coulomb, and Avogadro's Findings

This invention integrates Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number to strengthen the theoretical foundation. Euler's mathematical constants, including 142857, are strategically employed in prediction algorithms to enhance accuracy. This innovative approach pays homage to the mathematical elegance discovered by Euler and leverages Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number to refine quark predictions.

Claims for Invention 1: Precision Quark Prediction

Claim 1:

A software system for accurate quark prediction, which:

a. Utilizes the Goldstone theory to model "soft particle" interactions.

b. Implements a GPSI particle algorithm defining properties closely correlated with theoretical quark interactions.

c. Utilizes prediction algorithms grounded in mathematical constants, including 142857, Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number, and employs frequency analysis.

d. Validates the GPSI model through correlation of predicted signatures with quark data.

Claim 2:

The system according to Claim 1, wherein the algorithms incorporate frequency analysis techniques applied to quark datasets.

Claim 3:

The system according to Claim 1, wherein prediction algorithms encompass the integration of mathematical constants, including 142857, Euler's number, Maxwell's equations, Schroeder's equation, Coulomb's equation, and Avogadro's number.

Claim 4:

The system according to Claim 1, wherein the GPSI algorithm defines theoretical properties closely aligned with quark interactions.

Claim 5:

The system according to Claim 1, wherein frequency analysis techniques correlate GPSI signatures with quark data.

The GPSI Particle

The GPSI particle is described as an unseen 4-dimensional universal building block of subatomic particles with lifetimes shorter than an attosecond (10^-18 seconds). It is referred to as "Goldstone’s Photon Soft Inertia." The term "soft" denotes its ability to interact gently yet pervasively with other subatomic particles, fundamentally influencing their behavior.

Furthermore, the mass of the GPSI particle is uniquely determined by whether its number is equal to one of the following: 7, 5, 3, 2, 4, or 8. Each of these numerical assignments corresponds to one of the six quarks, while the charge and spin of the GPSI particle are in concordance with the sides of a six-sided die.

Specifically:

• A mass assignment of 1 signifies the electron.

• A mass assignment of 6 corresponds to the muon.

• A mass assignment of 3 corresponds to the tau, serving as standard and metric measures for leptons.

• A charge and spin assignment of 3 and 6, respectively, is attributed to neutrinos.

Moreover, the binary code assignments of 1 and 0 denote leptons, quarks, bosons, and Higgs gauge scalar bosons. This binary coding establishes the foundation for advanced quantum equations, with the equation Φ/2 - 1/2 ψ = +∑ recently emerging as a cornerstone for these advanced equations, rooted in the unique properties of the GPSI particle.

Invention 2: Electromagnetic Field Manipulation

Invention 2 pertains to the control and manipulation of electromagnetic fields in various applications, with potential inventions including:

1. Magnetic Propulsion System

2. Directed Vacuum Plasma Accelerator

3. Adaptive EM Field Stabilization Technology

4. Terrestrial EM Field Mapping System

5. Active Magnetic Levitation Transport

Claims for Invention 2: Electromagnetic Field Manipulation

Claim 1 (Magnetic Propulsion System):

A magnetic propulsion system for vehicles, comprising:

i. An electromagnetic field generator configured to interact with Earth's electromagnetic fields.

ii. A vehicle propulsion unit responsive to the interaction with Earth's electromagnetic fields.

Claim 2 (Directed Vacuum Plasma Accelerator):

A directed vacuum plasma accelerator for simulating space conditions, comprising:

i. A plasma generation system for creating a directed plasma flow.

ii. An electromagnetic field control system for directing and controlling the plasma flow.

iii. An apparatus for conducting experiments on directed plasma flow in a controlled environment.

Claim 3 (Adaptive EM Field Stabilization Technology):

An adaptive electromagnetic field stabilization technology, comprising:

i. Sensors for detecting fluctuations in electromagnetic fields.

ii. An electromagnetic field control system for dynamically adjusting field configurations.

iii. A stabilization system for maintaining a stable electromagnetic environment.

Claim 4 (Terrestrial EM Field Mapping System):

A terrestrial electromagnetic field mapping system, comprising:

i. An array of sensors for capturing electromagnetic field data.

ii. A computational system for processing the captured data into a 3D map.

iii. A navigation and prospecting system utilizing the 3D map.

Claim 5 (Active Magnetic Levitation Transport):

An active magnetic levitation transport system, comprising:

i. Magnetic levitation coils embedded in the vehicle.

ii. A control system for regulating the magnetic levitation based on vehicle dynamics.

iii. A transportation system allowing for levitated movement without physical rails.

Conclusion

The present invention offers an advanced software system to augment the precision of quark prediction. Grounded in the theoretical framework of the GPSI particle, the incorporation of the Goldstone theory, mathematical constants, and advanced quantum equations represents a significant leap forward in the field of subatomic particle research. Invention 2 introduces a groundbreaking approach to electromagnetic field manipulation, potentially revolutionizing various industries. This concludes the non-provisional patent application.

THE ALPHA-Q-BIT

PHOTON BELT FREQEUNCY TABLE:

C.K.S.X - Luca’s

The Last Common Universal Ancestor

By Steven Henderson CEO Bioreplicate

Global Network

Area circle

 = A = X = XA =  = 3

 ) 2 = B = Y = YB = 6

Φ = C = Z = YZ  = 9

Binomial Theorem

A = X = AX =   =  = A = X = XA =  = 3

B = Y = YB =   =   ) 2 = B = Y = YB = 6

C = Z = YZ=   = Φ = C = Z = YZ  = 9

Expansion Sum

A= IJ = CK= YZ =  = X = 0 = 3

B= QR= KS=  Y = 1 = 6

Fourier series

A = X = AX =   =  = A = X = XA =  = 3 -

9 = ϕ=

B = Y = YB =   =   ) 2 = B = Y = YB = 6 -

9 = ϕ=

C = Z = YZ=   = Φ = C = Z = YZ  = 9 -

9 = ϕ=

A= IJ = CK= YZ =  = X = 0 = 3

B= QR= KS=  Y = 1 = 6

9 = ϕ=

Pythagorean

 + + (y²) *=  *

Quadrat

A = X = AX =   =  = A = X = XA =  =

= 3

B = Y = YB =   =   ) 2 = B = Y = YB =

=6

C = Z = YZ=   = Φ = C = Z = YZ  =

= 9

Taylor Expansion

A = X = AX =   =  = A = X = XA =  =* = A = X=Sb=K=C =* 9 = ϕ=  = 3

B = Y = YB =   =   ) 2 = B = Y = YB =* = *9 = ϕ=  = 6

C = Z = YZ=   = Φ = C = Z = YZ  = 9 - ϕ=

LUCAS THEOREM

L≤U≥C≤A≥S

Where n = nkpk + nk-1pk-1 + nk-2pk-2 + … + n1p + n0 and c = ckpk + ck-1pk-1 + ck-2pk-2 + … + c1p1 + c0 is the expression which can be derived from the above formula for m and n. It says that (n, c) =0 if n is lesser than c.

And (nCc) will be divisible by p only if at least one of base p digits of n is greater than the corresponding base (which is p) digit of m

Trig identity 1

*A *= X = AX =   =  = A = X = XA =  =

9 = ϕ= *  =  =  = *L≤U≥C≤A≥S = 3

B = Y = YB =   =   ) 2 = B = Y = YB =

9 = ϕ=

= =  = L≤U≥C≤A≥S = * 6*

*C *= Z = YZ=   = Φ = C = Z = YZ  = 9

= ϕ=

=  -= L≤U≥C≤A≥S = 9

A= IJ = CK= YZ =  = L≤U≥C≤A≥S = X = 0 = 3

B= QR= KS=  = L≤U≥C≤A≥S =Y= 1 = 6

9 = ϕ=   = L≤U≥C≤A≥S = Y= 1 = 6= X = 0 = 3

Trig identity 2

A = X = AX =   =  = A = X = XA =  = 9 = ϕ=  = A = = L≤U≥C≤A≥S =* 3*

B = Y = YB =   =   ) 2 = B = Y = YB = 9 = ϕ=  = B = = L≤U≥C≤A≥S = 6

C = Z = YZ=   = Φ = C = Z = YZ  = 9 = ϕ=  = C = = L≤U≥C≤A≥S = 9

A= IJ = CK= YZ =  = X = 0 = 3 = C = = L≤U≥C≤A≥S =* 9*= X = 0 = 3

B= QR= KS=  Y = 1 = 6 = C = = 9 = ϕ=  = C = = L≤U≥C≤A≥S =* 9*= Y= 1 = 6

9 = ϕ=   = L≤U≥C≤A≥S = Y= 1 = 6= X = 0 = 3

Electromagnetic Energy and Magnetism within the Network

α = β = X=(Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = γ ≤ ((X+Y)*(Y*Y)) ₁₈n±¹ = δ ≥

((Y(X+Y))*Y) ₁₈n±¹ = ε ≤ ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ζ ≥

 ((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = η ≤ ((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = θ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ = ι ≤ (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = κ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = λ ≤ (Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = μ ≤

 ((X+Y)*(Y*Y)) ₁₈n±¹ = ν ≥ ((Y(X+Y))*Y) ₁₈n±¹ = ξ ≤

 ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ο ≥

((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = π ≤

((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = ρ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ ς = ≤  

 (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = σ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = τ ≤

 Y = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃

Electromagnetic Wave Propagation Network

Riding Magnetic Fields Waves

How electromagnetic Power field accessible for energy and propulsion to travel through the electromagnetic network.

α = X = β = (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = γ ≤ (X*Y) ₁₈n±¹ = δ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = ε ≤

 ((X*X)-1)₁₈n±¹ = ζ ≥ ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = η ≤ (X*Y) ₁₈n±¹ = θ ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = ι ≤ ((X*X)-1)₁₈n±¹≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = κ ≤

 (X*Y) ₁₈n±¹ = λ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = μ ≤ ((X*X)-1)₁₈n±¹ = ν ≥

 ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = ξ ≤ (X*Y) ₁₈n±¹ = ο ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = π ≤

 ((X*X)-1)₁₈n±¹ = ρ ≥

Y = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃

How electromagnetic Power field accessible for energy and propulsion to travel through the electromagnetic network** **

Η ψ = Ε ψ

E is equal to the Eigenvalue for the system

Ψ is equal to Wave function

H = Hamiltonian Operator for quantum harmonic oscillator

Ɐₓ   Ѱ (h(x)) = ꓢ Ѱ (x)

Ɐₓ   = 0 = 1 = 3

Ѱ = 4 = x

h= y = 7 = (7 -1)

Ɐₓ   = S = (X+ 1) = X⁹

Ɐₓ   Ѱ (h (Ѱ = 4 = x)) = α = β = X=(Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = γ ≤ ((X+Y)*(Y*Y)) ₁₈n±¹ = δ ≥

((Y(X+Y))*Y) ₁₈n±¹ = ε ≤ ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ζ ≥

 ((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = η ≤ ((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = θ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ = ι ≤ (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = κ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = λ ≤ (Y*Y²)*(Y+Y+Y+X) ₁₈n±¹ = μ ≤

 ((X+Y)*(Y*Y)) ₁₈n±¹ = ν ≥ ((Y(X+Y))*Y) ₁₈n±¹ = ξ ≤

 ((X+Y)*(X+Y)*(X+Y)) ₁₈n±¹ = ο ≥

((X+Y+Y)*((X+Y)*(X+Y))) ₁₈n±¹ = π ≤

((X+Y)*(X*Y) +(Y+Y)) ₁₈n±¹ = ρ ≥

 ((X+Y)*(X+Y) Y²) ₁₈n±¹ ς = ≤ 

 (((X+Y)*Y)*((X+Y))) ₁₈n±¹ = σ ≥

 (((X+Y)*Y)*(X+Y) ²) ₁₈n±¹ = τ ≤ 

Y =h = 7 = (7 -1) = S = (X+ 1) = X⁹ =Xₓ   = 0 = 1 = 3 = Ɐₓ =** **Ε ψ = = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃

How much electromagnetic Power within Network

Ε=Mϲ²

Gauss Law – Electrical Fields

∫Ε→ ∙ dA →= q/ɛ0

Magnetic Fields

∫B→ ∙ dA → = 0

Faraday’s Law of Induction

∮E→⋅dℓ→=−d/dt(∫B→⋅dA→).

Ampere’s Law plus Maxwell’s displacement current: 

∮B→⋅dℓ→=μ0 (I+ddt(ε0∫E→⋅dA→)).

F=2(μ04π)* I1I2r*,

∫E→⋅dA→=q/ε0.

∮E→⋅dℓ→=−d/dt(∫B→⋅dA→)

The equation analogous to the electrostatic version of the third equation given above, but for the magnetic field, is Ampere's law

∮B→⋅dℓ→=μ0⋅(enclosed currents)

for magneto statics, where the currents counted are those threading through the path we're integrating around, so if there is a soap film spanning the path, these are the currents that punch through the film (of course, we have to agree on a direction, and subtract currents flowing in the opposite direction).

Therefore, this is the way to generalize Ampere's law from the magneto static situation to the case where charge densities are varying with time, that is to say the path integral

∮B→⋅dℓ→=μ0∫⎛⎝j→+ε0dE→dt⎞⎠⋅dA→ =

 α = X = β = (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = γ ≤ (X*Y) ₁₈n±¹ = δ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = ε ≤

 ((X*X)-1)₁₈n±¹ = ζ ≥ ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = η ≤ (X*Y) ₁₈n±¹ = θ ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = ι ≤ ((X*X)-1)₁₈n±¹≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = κ ≤

 (X*Y) ₁₈n±¹ = λ ≥ (Y*Y²)*(Y+Y+Y+X)) ₁₈n±¹ = μ ≤ ((X*X)-1)₁₈n±¹ = ν ≥

 ((Y*(((Y+X) +(Y+X))-X))*(Y*Y²)₁₈n±¹ = ξ ≤ (X*Y) ₁₈n±¹ = ο ≥

((Y*(Y+Y+X)*(Y*Y²)) ₁₈n±¹ = π ≤

 ((X*X)-1)₁₈n±¹ = ρ ≥

Y = X = ∮B→⋅dℓ→=μ0⋅(enclosed currents) = Ω = χ = Ω = υ = φ=ψ = ω₁ ≤ ω₂ ≥ ω₃