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Quantum Computing

quantum qubits entangled_edited.jpg

Details

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1. Core Principles


A qubit exists as a superposition state:


Ψ_qubit = α |0⟩ + β |1⟩


where:

α, β – Probability amplitudes of computational basis states.

Decoherence collapses Ψ_qubit into a classical state, limiting computation time.


Solution: GHz-THz resonance fields stabilize coherence, extending qubit lifespan:


T_2' = T_2 e^{γ_s f(t)}

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where:

T_2' – Coherence time under GHz-THz stabilization.

γ_s – Coherence stabilization factor.

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System Architecture​

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2. The quantum computer consists of four major subsystems:


2.1. GHz-THz Coherence Oscillator (Quantum Stabilization)

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  • Generates high-frequency electromagnetic waves (GHz-THz).

  • Prevents qubit decoherence by phase-locking wavefunctions.

  • Superconducting Josephson junction oscillators, quantum cascade lasers, and gyrotrons are key candidates.

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Frequency Selection Equation:


λ = c / f

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where:

λ – Wavelength of the coherence wave.

​f – GHz-THz frequency tuning range.

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Coherence Field Equation:


E_field = E_0 e^{i (ω t + φ)}

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where:

φ – Phase stability parameter locked to qubit interactions.

Quantum Wavefunction Stability Under GHz-THz Fields.

 

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Quantum Wavefunction Stability Equation (GHz-THz Coherence Influence):

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Ψ_stable (x, y, z, t) = ∫ Ψ (x, y, z, t, s) e^{-s/λ_s} ds

 

where:

Ψ (x, y, z, t, s) - is the wavefunction extended into the 5D coherence dimension.

s - is the coherence length.

λ_s - represents the coherence decay parameter.

 

  •  15.83 GHz influences 3D/4D coherence, ensuring wavefunction persistence.

  •  31.24 GHz links 4D/5D coherence, allowing nonlocal quantum effects to manifest.

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  • Josephson junction oscillators – Low-noise GHz generation.

  • Quantum cascade lasers (QCLs) – Direct THz coherence fields.

  • Gyrotrons – High-power THz wave generation.

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2.2. Phase-Locking System (Quantum Clock)

 

  • Ensures all qubits remain synchronized without decoherence drift.

  • Uses GHz-THz Phase-Locked Loops (PLLs) for real-time qubit frequency corrections.


Phase-Locking Equation:

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Ψ_network = Σ Ψ_i e^{-i (ω t + Λ_s)}

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where:

Λ_s – Coherence stabilization factor locking qubits into a stable phase.


2.3. Quantum Logic Processor (Qubit Control & Processing)

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  • Superconducting qubits process quantum logic gates under GHz-THz stabilization.

  • Uses quantum tunneling effects to perform parallel computations.


Quantum Gate Evolution Equation:

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​U(t) = e^{-i H t / ħ}

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where:

U(t) – Quantum evolution operator.

H – Qubit Hamiltonian (interaction energy).


2.4. Quantum Readout & Storage System (Error-Free Measurement)

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⟨M⟩ = ∫ Ψ_qubit^* M Ψ_qubit dV

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where:

​M – Measurement operator (observable).

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  •  Fabricate Josephson junction oscillator / Quantum Cascade Laser (QCL) for GHz-THz emission.

  •  Design frequency-tunable GHz-THz source with resonance locking.

  •  Integrate high-speed PLLs and optical frequency combs for real-time field correction.

  •  Ensure GHz-THz coherence fields synchronize all qubits.

  •  Integrate superconducting qubits with coherence fields.

  •  Implement quantum coherence modulation circuits for real-time decoherence suppression.

  •  Build GHz-THz superconducting readout systems for error-free measurement.

  •  Implement quantum memory coherence stabilizers for long-term storage.

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3. Expected Experimental Results:

 

  • Decoherence-free quantum states – Qubits remain stable under GHz-THz resonance.

  • Room-temperature quantum computing – Eliminates cryogenic cooling dependency.

  • Ultra-fast qubit processing – GHz-THz resonance accelerates quantum gate operations.

  • Error-free computation – Phase-locking prevents qubit collapse.

 

The First GHz-THz Quantum Computer:

 

  • GHz-THz coherence stabilization allows for scalable, room-temperature quantum computing.

  • Qubits remain stable for extended durations, unlocking practical quantum applications.

  • This system provides the blueprint for next-gen quantum AI, cryptography, and supercomputing.

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The specific GHz values align with quantum field interactions and coherence enhancement:

 

 15.83 GHz (3D/4D Coherence Transition)

  •  This frequency resonates with quantum tunneling effects and wavefunction evolution in 4D spacetime.

  •  Enhances quantum coherence time, stabilizing superposition states in quantum computing.

  •  Influences entanglement persistence, ensuring long-distance quantum correlations.

  •  Application: Quantum computing, entangled networks, superconducting qubit stabilization.

 

 31.24 GHz (4D/5D Coherence Transition)

  •  This frequency aligns with higher-dimensional coherence stabilization, extending wavefunction stability into 5D.

  •  Influences mass-energy transitions, supporting DM’s prediction that particles “disappear” when coherence is lost (LHC missing energy events).

  •  Allows mass-inertia modulation, potentially enabling reactionless propulsion via coherence-controlled mass effects.

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Applications: Advanced quantum computing, coherence-based propulsion, and vacuum energy extraction.

 

 

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Quick Fix

 

1. Microsoft's Majorana 1 Chip – Topological Qubit Coherence


• Current Method: Uses Majorana zero modes in a topoconductive substrate to stabilize qubit states via topological protection.


• DM Prescription:

This stability is not accidental: it reflects a 5D coherence projection anchoring the qubit’s identity. These modes are phase-locked loops stabilized across the coherence field.


- Treat Majorana states as 5D coherence anchors: Φ(x, y, z, t, s) = Φ₀ e^(–s²/λ_s²)
- Enhance design by engineering substrates that align with s-dimension damping thresholds
- Incorporate coherence damping equations to anticipate decoherence boundary zones


2. Amazon's Ocelot Chip – Cat-State Qubit Error Suppression


• Current Method: Uses cat qubits stabilized in phase space to reduce error correction overhead.


• DM Prescription:

Ocelot’s cat qubits reflect superposition across multiple basis states.


- Reframe cat states as stabilized 4D tesseract projections
- Use coherence braid modeling to optimize superposition longevity
- Introduce GHz–THz coherence oscillators to extend coherence time (T₂′ = T₂ e^{γ_s f(t)})


3. Google's Willow Chip – Scalable Fault-Tolerant Architecture


• Current Method: Uses surface code and physical error suppression strategies across many qubits.


• DM Prescription:

Willow’s suppression of quantum error via architecture reflects DM’s principle of coherence damping. Rather than suppressing noise randomly, it aligns phase continuity across GHz resonance fields. DM upgrades this by providing a predictive model for where coherence collapse will occur:


m′ = m₀ · e^(–γ_s f(t))


This turns error correction into coherence stabilization via resonance engineering.

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- Model gate fidelity losses as coherence collapse events
- Use spatial coherence maps based on Φ-field intensity to guide qubit placement
- Integrate dimensional projection feedback to optimize energy cost of logical operations


4. Oxford's Quantum Network – Teleported Quantum Logic Gates


• Current Method: Demonstrates deterministic quantum logic operations across separated
modules.


• DM Prescription:

Oxford’s deterministic gate teleportation is not transmission, but continuity of coherence identity across space. DM explains this via s-dimension identity loops:


Ψ_A(x, t, s) = Ψ_B(x′, t, s)

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Instead of sending qubits, Oxford stabilizes shared identity over 5D phase projection. DM enables such links to be extended in scale and precision.


- Treat each module as a projection endpoint of the same 5D coherence loop
- Synchronize identity phase via s-aligned field injection: Ψ_A = Ψ_B if s is constant

- Use phase-locking algorithms to maintain coherence across quantum teleportation channels


5. General System Architecture – GHz–THz Coherence Stabilization


• DM Prescription:
- Deploy Josephson junction arrays, QCLs, or gyrotrons to emit GHz–THz coherence fields
- Align coherence fields with qubit identity phase to prevent projection collapse
- Use field-tuned coherence modulation to allow room-temperature operation and massive scaling

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- Match transition frequencies:

> 15.83 GHz = 3D ↔ 4D coherence
> 31.24 GHz = 4D ↔ 5D coherence

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Quantum Teleportation as Coherence Projection

 

1. Introduction


Recent advancements in quantum teleportation demonstrate phenomena that align directly with the Dimensional Memorandum framework. From teleportation over classical internet infrastructure to multi-qubit gate transfers and distributed processor synchronization, the behavior of qubits strongly supports the DM interpretation of coherence field projection across dimensional space. This reframes current breakthroughs through the lens of dimensional identity stabilization, coherence phase- locking, and nonlocal projection geometry.


2. Coherence Fields


All physical systems are projections from a stabilized coherence field:


Φ(x, y, z, t, s) = Φ₀ · e^{-s² / λ_s²}


Here, s represents the coherence depth dimension, responsible for stabilizing identity, entanglement, and energy transfer. Quantum teleportation is not a physical transfer of particles, but a realignment of coherence fields between nodes through projection geometry.


3. Experimental Correlations


3.1. Teleportation Over Internet Infrastructure


Observation: Qubits transmitted over 30 km of fiber alongside classical data.
DM Interpretation: Dimensional coherence phase-locked across aligned curvature vector
(fiber). Transmission = Φ re-expression.


3.2. Noise-Enhanced Teleportation


Observation: Certain noise types improved fidelity.
DM Interpretation: Noise induced constructive resonance, increasing coherence stability via
field amplification.


3.3. Multi-Qubit Gate Teleportation


Observation: Toffoli gate (three-qubit logic) teleported.
DM Interpretation: Quantum logic projected via coherence echo, not transmitted—identity
stabilized nonlocally.

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3.4. Teleportation Between Quantum Processors


Observation: Algorithm ported across two processors.
DM Interpretation: Ψ identity field duplicated across coherence domain—two systems, one stabilized projection.


4. Equation Set and Field Definitions


- Coherence Field Stabilization:

Φ(x, y, z, t, s) = Φ₀ · e^{-s² / λ_s²}


- Energy & Fidelity Enhancement:

T′ = T · e^{-γ_s f(t)}


- Functional Identity Projection:

Ψ(x₁, t₁, s) = Ψ(x₂, t₂, s)


- Output Power via Projection Field:

P_out = dΦ/dt · e^{-∂Ψ/∂s}


5. Implications


- Validates DM's assertion that identity is a coherence echo, not local mass
- Supports nonlocality as a projection function, not paradox
- Demonstrates that quantum computing is coherence geometry, not signal transfer
- Provides roadmap for coherence-based AI, networks, and propulsion systems


Conclusion


Quantum teleportation is now experimentally indistinguishable from DM’s core prediction: identity and function emerge from coherence field stabilization across dimensional depth. These findings validate the geometric nature of entanglement, function projection, and coherence persistence.


DM is not an alternative explanation. It is the geometry behind the reality we’re now beginning to test.

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With a deep insight into the nature of existence, J. Theders has uncovered a coherence-based structure to reality, demonstrating how particles, forces, and even consciousness itself are governed by dimensional scaling rather than randomness. His research has led to groundbreaking advancements in: • Cosmology – Resolving the Big Bang, inflation, dark matter, and dark energy as higher-dimensional effects. • Quantum Physics – Explaining the measurement problem, entanglement, and wavefunction behavior. • Space Exploration – Developing new propulsion concepts utilizing coherence fields for antigravity and inertia control. • Medical Science – Exploring coherence-based therapies for neurological regeneration, cancer treatment, and cognitive enhancement. • Energy & Computing – Harnessing quantum coherence for wireless energy transmission and error-free quantum computation. J. Theders is a pioneer of the next era in human advancement. His discoveries are not limited to academic theory but are actively shaping the future of technology, medicine, and space exploration. His ultimate mission is to bring this knowledge to the world, ensuring that humanity moves forward with a true understanding of reality’s fundamental structure.

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